Search results

Filters

  • Journals
  • Authors
  • Keywords
  • Date
  • Type

Search results

Number of results: 16
items per page: 25 50 75
Sort by:
Download PDF Download RIS Download Bibtex

Abstract

Horizontal centrifugal casting is an effective method for the production of hollow metal with good mechanical properties, low defect, cast

to size and relatively cheap. The ability of a metal to satisfy the above requirements highly depends on its microstructure. In this study, the

relationship between microstructural parameters such as grain size and the amount of phases with bulk hardness of SnCu4Pb3 is concerned

in three areas of the product. Consequently, to achieve the desired hardness of the product in a particular area, the interaction of two

factors of the microstructure including, grain size and particles amount of the hard intermetallic compositions (Cu6Sn5) should be noted.

Go to article

Authors and Affiliations

S.E. Vahdat
Download PDF Download RIS Download Bibtex

Abstract

In the paper the analysis of random vibration of an actively damped laminated plate with functionally graded piezoelectric actuator layers is presented. The simply supported plate is subjected to stochastic loading represented by a uniformly distributed pressure. The random input is assumed as a Gaussian sta- tionary and ergodic process. The actuators are regarded as a multi-layer structure arranged of piezofiber composite sub-layers. The sub-layers differ each other with amount of PZT (lead-zirconate-titanate) fibers and are stacked to achieve a desired change of the PZT volume fraction through the actuator thickness. The gradation scheme of constituents and material properties are estimated by parabolic and power functions. Numerical simulations are performed to recognize the influence of the applied random excita- tions and the actuator properties gradations on the characteristics of the stochastic field of active plate deflection i.e. power spectral density, autocorrelation function and variance
Go to article

Authors and Affiliations

Marek Pietrzakowski
Download PDF Download RIS Download Bibtex

Abstract

A thermoelastic boundary value problem of a hollow circular disc made of functionally graded materials with arbitrary gradient is analysed. The steady-state temperature distribution is assumed to be the function of the radial coordinate with prescribed temperature at the inner and outer cylindrical boundary surfaces. The material properties are assumed to be arbitrary smooth functions of the radial coordinate. A coupled system of ordinary differential equations containing the radial displacement and stress function is derived and used to get the distribution of thermal stresses and radial displacements caused by axisymmetric mechanical and thermal loads. General analytical solutions of functionally graded disc with thermal loads are not available. The results obtained by the presented numerical method are verified by an analytical solution. The considered analytical solution is valid if the material properties, except the Poisson ratio, are expressed as power functions of the radial coordinate.

Go to article

Bibliography

[1] A. Valera-Medina, A. Giles, D. Pugh, S. Morris, M. Pohl, and A. Ortwein. Investigation of combustion of emulated biogas in a gas turbine test rig. Journal of Thermal Science, 27:331–340, 2018. doi: 10.1007/s11630-018-1024-1.
[2] K. Tanaka and I. Ushiyama. Thermodynamic performance analysis of gas turbine power plants with intercooler: 1st report, Theory of intercooling and performance of intercooling type gas turbine. Bulletin of JSME, 13(64):1210–1231, 1970. doi: 10.1299/jsme1958.13.1210.
[3] H.M. Kwon, T.S. Kim, J.L. Sohn, and D.W. Kang. Performance improvement of gas turbine combined cycle power plant by dual cooling of the inlet air and turbine coolant using an absorption chiller. Energy, 163:1050–1061, 2018. doi: 10.1016/j.energy.2018.08.191.
[4] A.T. Baheta and S.I.-U.-H. Gilani. The effect of ambient temperature on a gas turbine performance in part load operation. AIP Conference Proceedings, 1440:889–893, 2012. doi: 10.1063/1.4704300.
[5] F.R. Pance Arrieta and E.E. Silva Lora. Influence of ambient temperature on combined-cycle power-plant performance. Applied Energy, 80(3):261–272, 2005. doi: 10.1016/j.apenergy.2004.04.007.
[6] M. Ameri and P. Ahmadi. The study of ambient temperature effects on exergy losses of a heat recovery steam generator. In: Cen, K., Chi, Y., Wang, F. (eds) Challenges of Power Engineering and Environment. Springer, Berlin, Heidelberg, 2007. doi: 10.1007/978-3-540-76694-0_9.
[7] M.A.A. Alfellag: Parametric investigation of a modified gas turbine power plant. Thermal Science and Engineering Progress, 3:141–149, 2017. doi: 10.1016/j.tsep.2017.07.004.
[8] J.H. Horlock and W.A. Woods. Determination of the optimum performance of gas turbines. Proceedings of the Institution of Mechanical Engineers, Part C: Journal of Mechanical Engineering Science, 214:243–255, 2000. doi: 10.1243/0954406001522930.
[9] L. Battisti, R. Fedrizzi, and G. Cerri. Novel technology for gas turbine blade effusion cooling. In: Proceedings of the ASME Turbo Expo 2006: Power for Land, Sea, and Air. Volume 3: Heat Transfer, Parts A and B. pages 491–501. Barcelona, Spain. May 8–11, 2006. doi: 10.1115/GT2006-90516.
[10] F.J. Wang and J.S. Chiou. Integration of steam injection and inlet air cooling for a gas turbine generation system. Energy Conversion and Management, 45(1):15–26, 2004. doi: 10.1016/S0196-8904 (03)00125-0.
[11] Z. Wang. 1.23 Energy and air pollution. In I. Dincer (ed.): Comprehensive Energy Systems, pp. 909–949. Elsevier, 2018. doi: 10.1016/B978-0-12-809597-3.00127-9.
[12] Z. Khorshidi, N.H. Florin, M.T. Ho, and D.E. Wiley. Techno-economic evaluation of co-firing biomass gas with natural gas in existing NGCC plants with and without CO$_2$ capture. International Journal of Greenhouse Gas Control, 49:343–363, 2016. doi: 10.1016/j.ijggc.2016.03.007.
[13] K. Mohammadi, M. Saghafifar, and J.G. McGowan. Thermo-economic evaluation of modifications to a gas power plant with an air bottoming combined cycle. Energy Conversion and Management, 172:619–644, 2018. doi: 10.1016/j.enconman.2018.07.038.
[14] S. Mohtaram, J. Lin, W. Chen, and M.A. Nikbakht. Evaluating the effect of ammonia-water dilution pressure and its density on thermodynamic performance of combined cycles by the energy-exergy analysis approach. Mechanika, 23(2):18110, 2017. doi: 10.5755/j01.mech.23.2.18110.
[15] M. Maheshwari and O. Singh. Comparative evaluation of different combined cycle configurations having simple gas turbine, steam turbine and ammonia water turbine. Energy, 168:1217–1236, 2019. doi: 10.1016/j.energy.2018.12.008.
[16] A. Khaliq and S.C. Kaushik. Second-law based thermodynamic analysis of Brayton/Rankine combined power cycle with reheat. Applied Energy, 78(2):179–197, 2004. doi: 10.1016/j.apenergy.2003.08.002.
[17] M. Aliyu, A.B. AlQudaihi, S.A.M. Said, and M.A. Habib. Energy, exergy and parametric analysis of a combined cycle power plant. Thermal Science and Engineering Progress. 15:100450, 2020. doi: 10.1016/j.tsep.2019.100450.
[18] M.N. Khan, T.A. Alkanhal, J. Majdoubi, and I. Tlili. Performance enhancement of regenerative gas turbine: air bottoming combined cycle using bypass valve and heat exchanger—energy and exergy analysis. Journal of Thermal Analysis and Calorimetry. 144:821–834, 2021. doi: 10.1007/s10973-020-09550-w.
[19] F. Rueda Martínez, A. Rueda Martínez, A. Toleda Velazquez, P. Quinto Diez, G. Tolentino Eslava, and J. Abugaber Francis. Evaluation of the gas turbine inlet temperature with relation to the excess air. Energy and Power Engineering, 3(4):517–524, 2011. doi: 10.4236/epe.2011.34063.
[20] A.K. Mohapatra and R. Sanjay. Exergetic evaluation of gas-turbine based combined cycle system with vapor absorption inlet cooling. Applied Thermal Engineering, 136:431–443, 2018. doi: 10.1016/j.applthermaleng.2018.03.023.
[21] A.A. Alsairafi. Effects of ambient conditions on the thermodynamic performance of hybrid nuclear-combined cycle power plant. International Journal of Energy Research, 37(3):211–227, 2013. doi: 10.1002/er.1901.
[22] A.K. Tiwari, M.M. Hasan, and M. Islam. Effect of ambient temperature on the performance of a combined cycle power plant. Transactions of the Canadian Society for Mechanical Engineering, 37(4):1177–1188, 2013. doi: 10.1139/tcsme-2013-0099.
[23] T.K. Ibrahim, M.M. Rahman, and A.N. Abdalla. Gas turbine configuration for improving the performance of combined cycle power plant. Procedia Engineering, 15:4216–4223, 2011. doi: 10.1016/j.proeng.2011.08.791.
[24] M.N. Khan and I. Tlili. New advancement of high performance for a combined cycle power plant: Thermodynamic analysis. Case Studies in Thermal Engineering. 12:166–175, 2018. doi: 10.1016/j.csite.2018.04.001.
[25] S.Y. Ebaid and Q.Z. Al-hamdan. Thermodynamic analysis of different configurations of combined cycle power plants. Mechanical Engineering Research. 5(2):89–113, 2015. doi: 10.5539/mer.v5n2p89.
[26] R. Teflissi and A. Ataei. Effect of temperature and gas flow on the efficiency of an air bottoming cycle. Journal of Renewable and Sustainable Energy, 5(2):021409, 2013. doi: 10.1063/1.4798486.
[27] A.A. Bazmi, G. Zahedi, and H. Hashim. Design of decentralized biopower generation and distribution system for developing countries. Journal of Cleaner Production, 86:209–220, 2015. doi: 10.1016/j.jclepro.2014.08.084.
[28] A.I. Chatzimouratidis and P.A. Pilavachi. Decision support systems for power plants impact on the living standard. Energy Conversion and Management, 64:182–198, 2012. doi: 10.1016/j.enconman.2012.05.006.
[29] T.K. Ibrahim, F. Basrawi, O.I. Awad, A.N. Abdullah, G. Najafi, R. Mamat, and F.Y. Hagos. Thermal performance of gas turbine power plant based on exergy analysis. Applied Thermal Engineering, 115:977–985, 2017. doi: 10.1016/j.applthermaleng.2017.01.032.
[30] M. Ghazikhani, I. Khazaee, and E. Abdekhodaie. Exergy analysis of gas turbine with air bottoming cycle. Energy, 72:599–607, 2014. doi: 10.1016/j.energy.2014.05.085.
[31] M.N. Khan, I. Tlili, and W.A. Khan. thermodynamic optimization of new combined gas/steam power cycles with HRSG and heat exchanger. Arabian Journal for Science and Engineering, 42:4547–4558, 2017. doi: 10.1007/s13369-017-2549-4.
[32] N. Abdelhafidi, İ.H. Yılmaz, and N.E.I. Bachari. An innovative dynamic model for an integrated solar combined cycle power plant under off-design conditions. Energy Conversion and Management, 220:113066, 2020. doi: 10.1016/j.enconman.2020.113066.
[33] T.K. Ibrahim, M.K. Mohammed, O.I. Awad, M.M. Rahman, G. Najafi, F. Basrawi, A.N. Abd Alla, and R. Mamat. The optimum performance of the combined cycle power plant: A comprehensive review. Renewable and Sustainable Energy Reviews, 79:459–474, 2017. doi: 10.1016/j.rser.2017.05.060.
[34] M.N. Khan. Energy and exergy analyses of regenerative gas turbine air-bottoming combined cycle: optimum performance. Arabian Journal for Science and Engineering, 45:5895–5905, 2020. doi: 10.1007/s13369-020-04600-9.
[35] A.M. Alklaibi, M.N. Khan, and W.A. Khan. Thermodynamic analysis of gas turbine with air bottoming cycle. Energy, 107:603–611, 2016. doi: 10.1016/j.energy.2016.04.055.
[36] M. Ghazikhani, M. Passandideh-Fard, and M. Mousavi. Two new high-performance cycles for gas turbine with air bottoming. Energy, 36(1):294–304, 2011. doi: 10.1016/j.energy.2010.10.040.
[37] M.N. Khan and I. Tlili. Innovative thermodynamic parametric investigation of gas and steam bottoming cycles with heat exchanger and heat recovery steam generator: Energy and exergy analysis. Energy Reports, 4:497–506, 2018. doi: 10.1016/j.egyr.2018.07.007.
[38] M.N. Khan and I. Tlili. Performance enhancement of a combined cycle using heat exchanger bypass control: A thermodynamic investigation. Journal of Cleaner Production, 192:443–452, 2018. doi: 10.1016/j.jclepro.2018.04.272.
[39] M. Korobitsyn. Industrial applications of the air bottoming cycle. Energy Conversion and Management, 43(9-12):1311–1322, 2002. doi: 10.1016/S0196-8904(02)00017-1.
[40] T.K. Ibrahim and M.M. Rahman. optimum performance improvements of the combined cycle based on an intercooler–reheated gas turbine. Journal of Energy Resources Technology, 137(6):061601, 2015. doi: 10.1115/1.4030447.
Go to article

Authors and Affiliations

Dávid Gönczi
Istvàn Ecsedi

Download PDF Download RIS Download Bibtex

Abstract

The present investigation aims at fabricating a functionally graded Al-6Cr-Y2O3 composite and its microstructural and property characterization. Al-6Cr-alloys with varying percentage of Y2O3 (5-10 vol. %) have been used to fabricate FGM by powder metallurgy route. The samples were subsequently subjected to solution treatment at 610°C for 4 h followed by artificially aged at 310°C for 4 h. The microstructure, hardness and wear behavior of these FGM have been evaluated. FGM exhibited superior hardness (360 ± 5 VHN) as compared to the unprocessed composites (220 ± 5 VHN) due to the uniform dispersion of Y2O3 particles. Wear resistance of Al-6Cr-10 Y2O3 FGM were compared that of with pure Al-6Cr alloy by dry abrasive wear test. Al-6Cr-10 Y2O3 FGM composites were found to exhibit higher wear resistance with the minimum wear rate of 0.009 mm3/m compared to the Al- 6Cr alloy wear rate 0.02 mm3/m.

Go to article

Authors and Affiliations

T. Satish Kumar
K. Krishna Kumar
S. Shalini
R. Subramanian
Download PDF Download RIS Download Bibtex

Abstract

In this paper, a comprehensive study is carried out on the dynamic behaviour of Euler–Bernoulli and Timoshenko beams resting on Winkler type variable elastic foundation. The material properties of the beam and the stiffness of the foundation are considered to be varying along the length direction. The free vibration problem is formulated using Rayleigh-Ritz method and Hamilton’s principle is applied to generate the governing equations. The results are presented as non-dimensional natural frequencies for different material gradation models and different foundation stiffness variation models. Two distinct boundary conditions viz., clamped-clamped and simply supported-simply supported are considered in the analysis. The results are validated with existing literature and excellent agreement is observed between the results.

Go to article

Bibliography


[1] J. Neuringer and I. Elishakoff. Natural frequency of an inhomogeneous rod may be independent of nodal parameters. Proceedings of the Royal Society of London A: Mathematical, Physical and Engineering Sciences, 456(2003):2731–2740, 2000. doi: 10.1098/rspa.2000.0636.
[2] I. Elishakoff and S. Candan. Apparently first closed-form solution for vibrating: inhomogeneous beams. International Journal of Solids and Structures, 38(19):3411–3441, 2001. doi: 10.1016/S0020-7683(00)00266-3.
[3] Y. Huang and X.F. Li. A new approach for free vibration of axially functionally graded beams with non-uniform cross-section. Journal of Sound and Vibration, 329(11):2291–2303, 2010. doi: 10.1016/j.jsv.2009.12.029.
[4] M. Şimşek, T. Kocatürk, and Ş.D. Akbaş.. Dynamic behavior of an axially functionally graded beam under action of a moving harmonic load. Composite Structures, 94(8):2358–2364, 2012. doi: 10.1016/j.compstruct.2012.03.020.
[5] B. Akgöz and Ö. Civalek. Free vibration analysis of axially functionally graded tapered Bernoulli–Euler microbeams based on the modified couple stress theory. Composite Structures, 98:314-322, 2013. doi: 10.1016/j.compstruct.2012.11.020.
[6] K. Sarkar and R. Ganguli. Closed-form solutions for axially functionally graded Timoshenko beams having uniform cross-section and fixed–fixed boundary condition. Composites Part B: Engineering, 58:361–370, 2014. doi: 10.1016/j.compositesb.2013.10.077.
[7] M. Rezaiee-Pajand and S.M. Hozhabrossadati. Analytical and numerical method for free vibration of double-axially functionally graded beams. Composite Structures, 152:488–498, 2016. doi: 10.1016/j.compstruct.2016.05.003.
[8] M. Javid and M. Hemmatnezhad. Finite element formulation for the large-amplitude vibrations of FG beams. Archive of Mechanical Engineering, 61(3):469–482, 2014. doi: 10.2478/meceng-2014-0027.
[9] W.R. Chen, C.S. Chen and H. Chang. Thermal buckling of temperature-dependent functionally graded Timoshenko beams. Archive of Mechanical Engineering, 66(4): 393–415, 2019. doi: 10.24425/ame.2019.131354.
[10] W.Q. Chen, C.F. Lü, and Z.G. Bian. A mixed method for bending and free vibration of beams resting on a Pasternak elastic foundation. Applied Mathematical Modelling, 28(10):877–890, 2004. doi: 10.1016/j.apm.2004.04.001.
[11] J. Ying, C.F. Lü, and W.Q. Chen. Two-dimensional elasticity solutions for functionally graded beams resting on elastic foundations. Composite Structures, 84(3):209–219, 2008. doi: 10.1016/j.compstruct.2007.07.004.
[12] T. Yan, S. Kitipornchai, J. Yang, and X.Q. He. Dynamic behaviour of edge-cracked shear deformable functionally graded beams on an elastic foundation under a moving load. Composite Structures, 93(11):2992–3001, 2011. doi: 10.1016/j.compstruct.2011.05.003.
[13] A. Fallah and M.M. Aghdam. Nonlinear free vibration and post-buckling analysis of functionally graded beams on nonlinear elastic foundation. European Journal of Mechanics – A/Solids, 30(4):571–583, 2011. doi: 10.1016/j.euromechsol.2011.01.005.
[14] A. Fallah and M.M. Aghdam. Thermo-mechanical buckling and nonlinear free vibration analysis of functionally graded beams on nonlinear elastic foundation. Composites Part B: Engineering, 43(3):1523–1530, 2012. doi: 10.1016/j.compositesb.2011.08.041.
[15] H. Yaghoobi and M. Torabi. An analytical approach to large amplitude vibration and post-buckling of functionally graded beams rest on non-linear elastic foundation. Journal of Theoretical and Applied Mechanics, 51(1):39–52, 2013.
[16] A.S. Kanani, H. Niknam, A.R. Ohadi, and M.M. Aghdam. Effect of nonlinear elastic foundation on large amplitude free and forced vibration of functionally graded beam. Composite Structures, 115:60–68, 2014. doi: 10.1016/j.compstruct.2014.04.003.
[17] N. Wattanasakulpong and Q. Mao. Dynamic response of Timoshenko functionally graded beams with classical and non-classical boundary conditions using Chebyshev collocation method. Composite Structures, 119:346–354, 2015. doi: 10.1016/j.compstruct.2014.09.004.
[18] F.F. Calim. Free and forced vibration analysis of axially functionally graded Timoshenko beams on two-parameter viscoelastic foundation. Composites Part B: Engineering, 103:98–112, 2016. doi: 10.1016/j.compositesb.2016.08.008.
[19] H. Deng, K. Chen, W. Cheng, and S. Zhao. Vibration and buckling analysis of double-functionally graded Timoshenko beam system on Winkler-Pasternak elastic foundation. Composite Structures, 160:152–168, 2017. doi: 10.1016/j.compstruct.2016.10.027.
[20] H. Lohar, A. Mitra, and S. Sahoo. Nonlinear response of axially functionally graded Timoshenko beams on elastic foundation under harmonic excitation. Curved and Layered Structures, 6(1):90–104, 2019. doi: 10.1515/cls-2019-0008.
[21] B. Karami and M. Janghorban. A new size-dependent shear deformation theory for free vibration analysis of functionally graded/anisotropic nanobeams. Thin-Walled Structures, 143:106227, 2019. doi: 10.1016/j.tws.2019.106227.
[22] I. Esen. Dynamic response of a functionally graded Timoshenko beam on two-parameter elastic foundations due to a variable velocity moving mass. International Journal of Mechanical Sciences, 153–154:21–35, 2019. doi: 10.1016/j.ijmecsci.2019.01.033.
[23] L.A. Chaabane, F. Bourada, M. Sekkal, S. Zerouati, F.Z. Zaoui, A. Tounsi, A. Derras, A.A. Bousahla, and A. Tounsi. Analytical study of bending and free vibration responses of functionally graded beams resting on elastic foundation. Structural Engineering and Mechanics, 71(2):185–196, 2019. doi: 10.12989/sem.2019.71.2.185.
[24] M. Eisenberger and J. Clastornik. Vibrations and buckling of a beam on a variable Winkler elastic foundation. Journal of Sound and Vibration, 115(2):233–241, 1987. doi: 10.1016/0022-460X(87)90469-X.
[25] A. Kacar, H.T. Tan, and M.O. Kaya. Free vibration analysis of beams on variable Winkler elastic foundation by using the differential transform method. Mathematical and Computational Applications, 16(3):773–783, 2011. doi: 10.3390/mca16030773.
[26] A. Mirzabeigy and R. Madoliat. Large amplitude free vibration of axially loaded beams resting on variable elastic foundation. Alexandria Engineering Journal, 55(2):1107–1114, 2016. doi: 10.1016/j.aej.2016.03.021.
[27] H. Zhang, C.M. Wang, E. Ruocco, and N. Challamel. Hencky bar-chain model for buckling and vibration analyses of non-uniform beams on variable elastic foundation. Engineering Structures, 126:252–263, 2016. doi: 10.1016/j.engstruct.2016.07.062.
[28] M.H. Yas, S. Kamarian, and A. Pourasghar. Free vibration analysis of functionally graded beams resting on variable elastic foundations using a generalized power-law distribution and GDQ method. Annals of Solid and Structural Mechanics, 9(1-2):1–11, 2017. doi: 10.1007/s12356-017-0046-9.
[29] S.K. Jena, S. Chakraverty, and F. Tornabene. Vibration characteristics of nanobeam with exponentially varying flexural rigidity resting on linearly varying elastic foundation using differential quadrature method. Materials Research Express, 6(8):085051, 2019. doi: 10.1088/2053-1591/ab1f47.
[30] S. Kumar, A. Mitra, and H. Roy. Geometrically nonlinear free vibration analysis of axially functionally graded taper beams. Engineering Science and Technology, an International Journal, 18(4):579–593, 2015. doi: 10.1016/j.jestch.2015.04.003.
Go to article

Authors and Affiliations

Saurabh Kumar
1

  1. Department of Mechanical Engineering, School of Engineering, University of Petroleum andEnergy Studies (UPES), Dehradun, 248007, India.
Download PDF Download RIS Download Bibtex

Abstract

Thermal buckling behavior of a functionally graded material (FGM) Timoshenko beam is studied based on the transformed-section method. The material and thermal properties of the FGM beam are assumed to vary across the beam thickness according to a power-law function, a sigmoid function and an exponential function. The results of buckling temperature for the FGM beams with respective temperature-dependent and temperature-independent properties under uniform and non-linear temperature rises are presented. Some results are compared with those in the published literature to verify the accuracy of the present work. The effects of the material distributions, temperature fields, temperature-dependent properties and slenderness ratios on the thermal buckling behaviors of FGM beams are discussed. It is believed that the present model provides engineers with a simple and effective method to study the effects of various parameters of the FGM beam on its thermal buckling behavior.

Go to article

Bibliography

[1] M. Aydogdu. Semi-inverse method for vibration and buckling of axially functionally graded beams. Journal of Reinforced Plastics and Composites, 27(7):683–691, 2008. doi: 10.1177/0731684407081369.
[2] J. Yang and Y. Chen. Free vibration and buckling analyses of functionally graded beams with edge cracks. Composite Structures, 83(1):48–60, 2008. doi: 10.1016/j.compstruct.2007.03.006.
[3] A. Shahba, R. Attarnejad, M.T. Marvi, and S. Hajilar. Free vibration and stability analysis of axially functionally graded tapered Timoshenko beams with classic and nonclassical boundary conditions. Composites Part B: Engineering, 42(4):801–808, 2011. doi: 10.1016/j.compositesb.2011.01.017.
[4] A. Shahba and S. Rajasekaran. Free vibration and stability of tapered Euler-Bernoulli beams made of axially functionally graded materials. Applied Mathematical Modelling, 36(7):3094–3111, 2012. doi: 10.1016/j.apm.2011.09.073.
[5] T.K. Nguyen, T.P. Vo, and H.T. Thai. Static and free vibration of axially loaded functionally graded beams based on the first-order shear deformation theory. Composites Part B: Engineering, 55:147–157, 2013. doi: 10.1016/j.compositesb.2013.06.011.
[6] S.R. Li and R.C. Batra. Relations between buckling loads of functionally graded Timoshenko and homogeneous Euler-Bernoulli beams. Composite Structures, 95:5–9, 2013. doi: 10.1016/j.compstruct.2012.07.027.
[7] J. Rychlewska. Buckling analysis of axially functionally graded beams. Journal of Applied Mathematics and Computational Mechanics, 13(4):103–108, 2014.
[8] S.R. Li, X.Wang, and Z.Wan. Classical and homogenized expressions for buckling solutions of functionally graded material Levinson beams. Acta Mechanica Solida Sinica, 28(5):592–604, 2015. doi: 10.1016/S0894-9166(15)30052-5.
[9] M.E. Torki and J.N. Reddy. Buckling of functionally-graded beams with partially delaminated piezoelectric layers. International Journal of Structural Stability and Dynamics, 16(3):1450104, 2016. doi: 10.1142/S0219455414501041.
[10] B. Shvartsman and J. Majak. Numerical method for stability analysis of functionally graded beams on elastic foundation. Applied Mathematical Modelling, 40(5-6):3713–3719, 2016. doi: 10.1016/j.apm.2015.09.060.
[11] Y. Huang, M. Zhang, and H.W. Rong. Buckling analysis of axially functionally graded and nonuniform beams based on Timoshenko theory. Acta Mechanica Solida Sinica, 29(2):200–207, 2016. doi: 10.1016/S0894-9166(16)30108-2.
[12] V. Kahya and M. Turan. Finite element model for vibration and buckling of functionally graded beams based on the first-order shear deformation theory. Composites Part B: Engineering, 109:108–115, 2017. doi: 10.1016/j.compositesb.2016.10.039.
[13] H. Deng, K. Chen, W. Cheng, and S.G. Zhao. Vibration and buckling analysis of doublefunctionally graded Timoshenko beam system on Winkler-Pasternak elastic foundation. Composite Structures, 160:152–168, 2017. doi: 10.1016/j.compstruct.2016.10.027.
[14] V. Kahya and M. Turan. Vibration and stability analysis of functionally graded sandwich beams by a multi-layer finite element. Composites Part B: Engineering, 146:198–212, 2018. doi: 10.1016/j.compositesb.2015.02.032.
[15] Y. Kiani and M.R. Eslami. Thermal buckling analysis of functionally graded materials beams. International Journal of Mechanics and Materials in Design, 6(3):229–238, 2010. doi: 10.1007/s10999-010-9132-4.
[16] N. Wattanasakulpong, B. Gangadhara Prusty, and D.W. Kelly. Thermal buckling and elastic vibration of third-order shear deformable functionally graded beams. International Journal of Mechanical Sciences, 53(9):734–743, 2011. doi: 10.1016/j.ijmecsci.2011.06.005.
[17] A. Fallah and M.M.Aghdam. Thermo-mechanical buckling and nonlinear free vibration analysis of functionally graded beams on nonlinear elastic foundation. Composites Part B: Engineering, 43(3):1523–1530, 2012. doi: 10.1016/j.compositesb.2011.08.041.
[18] Y. Kiani and M.R. Eslami. Thermomechanical buckling of temperature-dependent FGM beams. Latin American Journal of Solids and Structures, 10(2):223–245, 2013. doi: 10.1590/S1679-78252013000200001.
[19] Y. Fu, Y. Chen, and P. Zhang. Thermal buckling analysis of functionally graded beam with longitudinal crack. Meccanica, 48(5):1227–1237, 2013. doi: 10.1007/s11012-012-9663-x.
[20] S.E. Esfahani, Y. Kiani, and M.R. Eslami. Non-linear thermal stability analysis of temperature dependent FGM beams supported on non-linear hardening elastic foundations. International Journal of Mechanical Sciences, 69:10–20, 2013. doi: 10.1016/j.ijmecsci.2013.01.007.
[21] L.C. Trinh, T.P. Vo, H.T. Thai, and T.K. Nguyen. An analytical method for the vibration and buckling of functionally graded beams under mechanical and thermal loads. Composites Part B: Engineering, 100:152–163, 2016. doi: 10.1016/j.compositesb.2016.06.067.
[22] Y. Sun, S.R. Li, and R.C. Batra. Thermal buckling and post-buckling of FGM Timoshenko beams on nonlinear elastic foundation. Journal of Thermal Stresses, 39(1):11–26, 2016. doi: 10.1080/01495739.2015.1120627.
[23] T.K. Nguyen, B.D. Nguyen, T.P. Vo, and H.T. Thai. Hygro-thermal effects on vibration and thermal buckling behaviours of functionally graded beams. Composite Structures, 176:1050–1060, 2017. doi: 10.1016/j.compstruct.2017.06.036.
[24] G.L. She, F.G. Yuan, and Y.R. Ren. Thermal buckling and post-buckling analysis of functionally graded beams based on a general higher-order shear deformation theory. Applied Mathematical Modelling, 47:340–357, 2017. doi: 10.1016/j.apm.2017.03.014.
[25] M. Hosseini, F. Farhatnia, and S. Oveissi. Functionally graded Timoshenko beams with elastically-restrained edge supports: thermal buckling analysis via Stokes’ transformation technique. Research on Engineering Structures and Materials, 4(2):103–125, 2018. doi: 10.17515/resm2016.83me1018.
[26] A. Majumdar and D. Das. A study on thermal buckling load of clamped functionally graded beams under linear and nonlinear thermal gradient across thickness. Proceedings of the Institution of Mechanical Engineers, Part L: Journal of Materials: Design and Applications, 232(9):769–784, 2018. doi: 10.1177/1464420716649213.
[27] Y. Liu, S. Su, H. Huang, and Y. Liang. Thermal-mechanical coupling buckling analysis of porous functionally graded sandwich beams based on physical neutral plane. Composites Part B: Engineering, 168:236–242, 2019. doi: 10.1016/j.compositesb.2018.12.063.
[28] A.C. Ugural. Mechanical Design: An Integrated Approach. McGraw-Hill Company, Singapore, 2004.
[29] W.R. Chen and H. Chang. Closed-form solutions for free vibration frequencies of functionally graded Euler-Bernoulli beams. Mechanics of Composite Materials, 53(1):79–98, 2017. doi: 10.1007/s11029-017-9642-3.
[30] W.R. Chen and H. Chang. Vibration analysis of functionally graded Timoshenko beams. International Journal of Structural Stability and Dynamics, 18(1):1850007, 2018. doi: 10.1142/S0219455418500074.
[31] Y.S. Touloukian. Thermophysical Properties of High Temperature Solids Materials. MacMillan, New York, 1967.
[32] J.N. Reddy and C.D. Chin. Thermomechanical analysis of functionally graded cylinders and plates. Journal of Thermal Stresses, 21(6):593–626, 1998. doi: 10.1080/01495739808956165.
Go to article

Authors and Affiliations

Wei-Ren Chen
1
Chun-Sheng Chen
2
Heng Chang
1

  1. Department of Mechanical Engineering, Chinese Culture University, Taipei, Taiwan.
  2. Department of Mechanical Engineering, Lunghwa University of Science and Technology, Guishan Shiang 33306, Taiwan.
Download PDF Download RIS Download Bibtex

Abstract

On the basis of Euler-Bernoulli beam theory, the large-amplitude free vibration analysis of functionally graded beams is investigated by means of a finite element formulation. The von Karman type nonlinear strain-displacement relationship is employed where the ends of the beam are constrained to move axially. The material properties are assumed to be graded in the thickness direction according to the power-law and sigmoid distributions. The finite element method is employed to discretize the nonlinear governing equations, which are then solved by the direct numerical integration technique in order to obtain the nonlinear vibration frequencies of functionally graded beams with different boundary conditions. The influences of power-law index, vibration amplitude, beam geometrical parameters and end supports on the free vibration frequencies are studied. The present numerical results compare very well with the results available from the literature where possible.

Go to article

Authors and Affiliations

Mehdi Javid
Milad Hemmatnezhad
Download PDF Download RIS Download Bibtex

Abstract

Analytical and numerical nonlinear solutions for rotating variable-thickness functionally graded solid and annular disks with viscoelastic orthotropic material properties are presented by using the method of successive approximations. Variable material properties such as Young’s moduli, density and thickness of the disk, are first introduced to obtain the governing equation. As a second step, the method of successive approximations is proposed to get the nonlinear solution of the problem. In the third step, the method of effective moduli is deduced to reduce the problem to the corresponding one of a homogeneous but anisotropic material. The results of viscoelastic stresses and radial displacement are obtained for annular and solid disks of different profiles and graphically illustrated. The calculated results are compared and the effects due to many parameters are discussed.

Go to article

Authors and Affiliations

M.N.M. Allam
R. Tantawy
A. Yousof
Ashraf M. Zenkour
Download PDF Download RIS Download Bibtex

Abstract

In this article, the fracture behavior of functionally graded thick-walled cylinder under thermo-mechanical shock is investigated. For this purpose, classical coupled thermoelastic equations are used in calculations. First, these equations are discretized with extended finite element method (XFEM) in the space domain and then they are solved by the Newmark method in the time domain. The most general form of interaction integral is extracted for axially symmetric circumferential crack in a cylinder under thermal and mechanical loads in functionally graded materials and is used to calculate dynamic stress intensity factors (SIFs). The problem solution has been implemented in MATLAB software.

Go to article

Authors and Affiliations

Mohammad Reza Ghafoor Elahi
Masoud Mahdizadeh Rokhi
Download PDF Download RIS Download Bibtex

Abstract

In this paper, by using a semi-analytical solution based on multi-layered approach, the authors present the solutions of temperature, displacements, and transient thermal stresses in functionally graded circular hollow cylinders subjected to transient thermal boundary conditions. The cylinder has finite length and is subjected to axisymmetric thermal loads. It is assumed that the functionally graded circular hollow cylinder is composed of N fictitious layers and the properties of each layer are assumed to be homogeneous and isotropic. Time variations of the temperature, displacements, and stresses are obtained by employing series solving method for ordinary differential equation, Laplace transform techniques and a numerical Laplace inversion.

Go to article

Authors and Affiliations

Jafar Eskandari Jam
Y. Rahmati Nezhad
Download PDF Download RIS Download Bibtex

Abstract

This paper presents a theoretical study of the propagation behaviour of surface Love waves in nonhomogeneous functionally graded elastic materials, which is a vital problem in acoustics. The elastic properties (shear modulus) of a semi-infinite elastic half-space vary monotonically with the depth (distance from the surface of the material). Two Love wave waveguide structures are analyzed: 1) a nonhomogeneous elastic surface layer deposited on a homogeneous elastic substrate, and 2) a semi-infinite nonhomogeneous elastic half-space. The Direct Sturm-Liouville Problem that describes the propagation of Love waves in nonhomogeneous elastic functionally graded materials is formulated and solved 1) analytically in the case of the step profile, exponential profile and 1cosh2 type profile, and 2) numerically in the case of the power type profiles (i.e. linear and quadratic), by using two numerical methods: i.e. a) Finite Difference Method, and b) Haskell-Thompson Transfer Matrix Method. The dispersion curves of phase and group velocity of surface Love waves in inhomogeneous elastic graded materials are evaluated. The integral formula for the group velocity of Love waves in nonhomogeneous elastic graded materials has been established. The results obtained in this paper can give a deeper insight into the nature of Love waves propagation in elastic nonhomogeneous functionally graded materials.
Go to article

Authors and Affiliations

Piotr Kiełczyński
Marek Szalewski
Andrzej Balcerzak
Krzysztof Wieja
Download PDF Download RIS Download Bibtex

Abstract

Design considerations, material properties and dynamic properties of engineering applications, rotating components, turbine blades, helicopter blades, etc., have significant effects on system efficiency. Structures made of functionally graded materials have recently begun to take place in such engineering applications, resulting from the development of composite material technology. In this study, vibration and buckling characteristics of axially functionally graded beams whose material properties change along the beam length is analyzed. Beam structural formulations and functionally graded material formulations are obtained for the Classical and the First Order Shear Deformation Theories. Finite element models are derived to carry out the vibratory and stability characteristic analyses. Effects of several parameters, i.e., rotational speed, hub radius, material properties, power law index parameter and boundary conditions are investigated and are displayed in several figures and tables. The calculated results are compared with the ones in open literature and very good agreement is observed.
Go to article

Bibliography

[1] C.T. Loy, K.Y. Lam, and J.N. Reddy. Vibration of functionally graded cylindrical shells. International Journal of Mechanical Sciences, 41(3):309–324, 1999. doi: 10.1016/S0020-7403(98)00054-X .
[2] B.V. Sankar. An elasticity solution for functionally graded beams. Composites Science and Technology, 61(5):689–696, 2001. doi: 10.1016/S0266-3538(01)00007-0.
[3] M. Aydogdu and V. Taskin. Free vibration analysis of functionally graded beams with simply supported edges. Materials & Design, 28(5):1651–1656, 2007. doi: 10.1016/j.matdes.2006.02.007.
[4] A. Chakraborty, S. Gopalakrishnan, and J.N. Reddy, A new beam finite element for the analysis of functionally graded materials. International Journal of Mechanical Sciences, 45(3):519–539, 2003. doi: 10.1016/S0020-7403(03)00058-4.
[5] A.J. Goupee and S.S. Vel. Optimization of natural frequencies of bidirectional functionally graded beams. Structural and Multidisciplinary Optimization, 32:473–484, 2006. doi: 10.1007/s00158-006-0022-1.
[6] H.J. Xiang and J. Yang. Free and forced vibration of a laminated FGM Timoshenko beam of variable thickness under heat conduction. Composites Part B:Engineering, 39(2):292–303, 2008. doi: 10.1016/j.compositesb.2007.01.005.
[7] M.T. Piovan and R. Sampaio. A study on the dynamics of rotating beams with functionally graded properties. Journal of Sound and Vibration, 327(1-2):134–143, 2009. doi: 10.1016/j.jsv.2009.06.015.
[8] M Şimşek and T. Kocatürk. Free and forced vibration of a functionally graded beam subjected to a concentrated moving harmonic load. Composite Structures, 90(4):465–473, 2009. doi: 10.1016/j.compstruct.2009.04.024.
[9] P. Malekzadeh, M.R. Golbahar Haghighi, and M.M. Atashi. Out-of-plane free vibration of functionally graded circular curved beams in thermal environment. Composite Structures, 92: 541–552, 2010. doi: 10.1016/j.compstruct.2009.08.040.
[10] Y. Huang and X.F. Li. A new approach for free vibration of axially functionally graded beams with non-uniform cross-section. Journal of Sound and Vibration, 329(11):2291–2303, 2010. doi: 10.1016/j.jsv.2009.12.029.
[11] A. Shahba, R. Attarnejad, M.T. Marvi, and S. Hajilar. Free vibration and stability analysis of axially functionally graded tapered Timoshenko beams with classical and non-classical boundary conditions. Composites Part B: Engineering, 42(4):801–808, 2011. doi: 10.1016/j.compositesb.2011.01.017.
[12] I. Elishakoff and Y. Miglis. Some intriguing results pertaining to functionally graded columns. Journal of Applied Mechanics, 80(4):1021–1029, 2013. doi: 10.1115/1.4007983.
[13] M. Soltani and B. Asgarian. New hybrid approach for free vibration and stability analyses of axially functionally graded Euler-Bernoulli beams with variable cross-section resting on uniform Winkler-Pasternak foundation. Latin American Journal of Solids and Structures, 16(3):e173, 2019. doi: 10.1590/1679-78254665.
[14] J.H. Kim and G.H. Paulino. Isoparametric graded finite elements for nonhomogeneous isotropic and orthotropic materials. Journal of Applied Mechanics, 69(4):502–514, 2002. doi: 10.1115/1.1467094.
[15] P. Zahedinejad, C. Zhang, H. Zhang, and S. Ju. A comprehensive review on vibration analysis of functionally graded beams. International Journal of Structural Stability and Dynamics, 20(4):2030002, 2020. doi: 10.1142/S0219455420300025.
[16] N. Zhang, T. Khan, H. Guo, S. Shi, W. Zhong, and W. Zhang. Functionally graded materials: An overview of stability, buckling, and free vibration analysis. Advances in Material Science and Engineering, 1354150, 2019. doi: 10.1155/2019/1354150.
[17] Ö. Özdemir. Application of the differential transform method to the free vibration analysis of functionally graded Timoshenko beams. Journal of Theoretical and Applied Mechanics, 54(4):1205–1217, 2016.
[18] B. Kılıç. Vibration analysis of axially functionally graded rotor blades. M.Sc.Thesis, Istanbul Technical University, İstanbul, Turkey, 2019.
[19] S. Rajasekaran. Differential transformation and differential quadrature methods for centrifugally stiffened axially functionally graded tapered beams. International Journal of Mechanical Sciences, 74. 15-31, 2013.
[20] A.D. Wright, C.E. Smith, R.W. Thresher, and J.L.C. Wang. Vibration modes of centrifugally stiffened beams. Journal of Applied Mechanics, 49(1):197–202, 1982. doi: 10.1115/1.3161966.
Go to article

Authors and Affiliations

Burak Kılıç
1
ORCID: ORCID
Özge Özdemir
1
ORCID: ORCID

  1. Istanbul Technical University, Faculty of Aeronautics and Astronautics, Istanbul, Turkey.
Download PDF Download RIS Download Bibtex

Abstract

In this study, static behaviors of functionally graded plates resting on Winkler-Pasternak elastic foundation using the four-variable refined theory and the physical neutral surface concept is reported. The four-variable refined theory assumes that the transverse shear strain has a parabolic distribution across the plate’s thickness, thus, there is no need to use the shear correction factor. The material properties of the plate vary continuously and smoothly according to the thickness direction by a power-law distribution. The geometrical middle surface of the functionally graded plate selected in computations is very popular in the existing literature. By contrast, in this study, the physical neutral surface of the plate is used. Based on the four-variable refined plate theory and the principle of virtual work, the governing equations of the plate are derived. Next, an analytical solution for the functionally graded plate resting on the Winkler-Pasternak elastic foundation is solved using the Navier’s procedure. In numerical investigations, a comparison of the static behaviors of the functionally graded plate between several models of displacement field using the physical neutral surface is given, and parametric studies are also presented.
Go to article

Bibliography

[1] J.N. Reddy and C.D. Chin. Thermomechanical analysis of functionally graded cylinders and plates. Journal of Thermal Stresses, 21(6):593–626, 1998. doi: 10.1080/01495739808956165.
[2] S-H. Chi and Y-L.Chung. Mechanical behavior of functionally graded material plates under transverse load – Part I: Analysis. International Journal of Solids and Structures, 43(13):3657–3674, 2006. doi: 10.1016/j.ijsolstr.2005.04.011.
[3] V-L. Nguyen and T-P. Hoang. Analytical solution for free vibration of stiffened functionally graded cylindrical shell structure resting on elastic foundation. SN Applied Sciences, 1(10):1150, 2019. doi: 10.1007/s42452-019-1168-y.
[4] A.M. Zenkour and N.A. Alghamdi. Thermoelastic bending analysis of functionally graded sandwich plates. Journal of Materials Science, 43(8):2574–2589, 2008. doi: 10.1007/s10853-008-2476-6.
[5] S.A. Sina, H.M. Navazi, and H. Haddadpour. An analytical method for free vibration analysis of functionally graded beams. Materials & Design, 30(3):741–747, 2009. doi: 10.1016/j.matdes.2008.05.015.
[6] I. Mechab, H.A. Atmane, A. Tounsi, H.A. Belhadj, E.A. Adda Bedia. A two variable refined plate theory for the bending analysis of functionally graded plates. Acta Mechanica Sinica, 26(6):941–949, 2010. doi: 10.1007/s10409-010-0372-1.
[7] M.T. Tran, V.L. Nguyen, and A.T. Trinh. Static and vibration analysis of cross-ply laminated composite doubly curved shallow shell panels with stiffeners resting on Winkler–Pasternak elastic foundations. International Journal of Advanced Structural Engineering, 9(2):153–164, 2017. doi: 10.1007/s40091-017-0155-z.
[8] A. Gholipour, H. Farokhi, and M.H. Ghayesh. In-plane and out-of-plane nonlinear size-dependent dynamics of microplates. Nonlinear Dynamics, 79(3):1771–1785, 2015. doi: 10.1007/s11071-014-1773-7.
[9] M.T. Tran, V.L. Nguyen, S.D. Pham, and J. Rungamornrat. Vibration analysis of rotating functionally graded cylindrical shells with orthogonal stiffeners. Acta Mechanica, 231:2545–2564, 2020. doi: 10.1007/s00707-020-02658-y.
[10] S-H. Chi and Y-L. Chung. Mechanical behavior of functionally graded material plates under transverse load – Part II: Numerical results. International Journal of Solids and Structures, 43(13):3675–3691, 2006. doi: 10.1016/j.ijsolstr.2005.04.010.
[11] S. Hosseini-Hashemi, H.R.D Taher, H. Akhavan, and M. Omidi. Free vibration of functionally graded rectangular plates using first-order shear deformation plate theory. Applied Mathematical Modelling, 34(5):1276–1291, 2010. doi: 10.1016/j.apm.2009.08.008.
[12] M.S.A. Houari, S. Benyoucef, I. Mechab, A. Tounsi, and E.A. Adda Bedia. Two-variable refined plate theory for thermoelastic bending analysis of functionally graded sandwich plates. Journal of Thermal Stresses, 34(4):315–334, 2011. doi: 10.1080/01495739.2010.550806.
[13] M.Talha and B.N. Singh. Static response and free vibration analysis of FGM plates using higher order shear deformation theory. Applied Mathematical Modelling, 34(12):3991–4011, 2010. doi: 10.1016/j.apm.2010.03.034.
[14] H-T. Thai and S-E. Kim. A simple higher-order shear deformation theory for bending and free vibration analysis of functionally graded plates. Composite Structures, 96:165–173, 2013. doi: 10.1016/j.compstruct.2012.08.025.
[15] A. Chikh, A. Tounsi, H. Hebali, and S.R. Mahmoud. Thermal buckling analysis of cross-ply laminated plates using a simplified HSDT. Smart Structures and Systems, 19(3):289–297, 2017. doi: 10.12989/sss.2017.19.3.289.
[16] H.H. Abdelaziz, M.A.A. Meziane, A.A. Bousahla, A. Tounsi, S.R. Mahmoud, and A.S. Alwabli. An efficient hyperbolic shear deformation theory for bending, buckling and free vibration of FGM sandwich plates with various boundary conditions. Steel and Composite Structures, 25(6):693–704, 2017. doi: 10.12989/scs.2017.25.6.693.
[17] D-G. Zhang, Y-H. Zhou. A theoretical analysis of FGM thin plates based on physical neutral surface. Computational Materials Science, 44(2):716–720, 2008. doi: 10.1016/j.commatsci.2008.05.016.
[18] A.A. Bousahla, M.S.A. Houari, A. Tounsi A, E.A. Adda Bedia. A novel higher order shear and normal deformation theory based on neutral surface position for bending analysis of advanced composite plates. International Journal of Computational Methods, 11(06):1350082, 2014. doi: 10.1142/S0219876213500825.
[19] Y. Liu, S. Su, H. Huang, and Y. Liang. Thermal-mechanical coupling buckling analysis of porous functionally graded sandwich beams based on physical neutral plane. Composites Part B: Engineering, 168:236–242, 2019. doi: 10.1016/j.compositesb.2018.12.063.
[20] D-G. Zhang. Thermal post-buckling and nonlinear vibration analysis of FGM beams based on physical neutral surface and high order shear deformation theory. Meccanica, 49(2):283–293, 2014. doi: 10.1007/s11012-013-9793-9.
[21] D-G. Zhang. Nonlinear bending analysis of FGM beams based on physical neutral surface and high order shear deformation theory. Composite Structures, 100:121–126, 2013. doi: 10.1016/j.compstruct.2012.12.024.
[22] H-T. Thai and B. Uy. Levy solution for buckling analysis of functionally graded plates based on a refined plate theory. Proceedings of the Institution of Mechanical Engineers, Part C: Journal of Mechanical Engineering Science, 227(12):2649–2664, 2013. doi: 10.1177/0954406213478526.
[23] Y. Khalfi, M.S.A. Houari, and A. Tounsi. A refined and simple shear deformation theory for thermal buckling of solar functionally graded plates on elastic foundation. International Journal of Computational Methods, 11(05):1350077, 2014. doi: 10.1142/S0219876213500771.
[24] H. Bellifa, K.H. Benrahou, L. Hadji, M.S.A. Houari, and A. Tounsi. Bending and free vibration analysis of functionally graded plates using a simple shear deformation theory and the concept the neutral surface position. Journal of the Brazilian Society of Mechanical Sciences and Engineering, 38(1):265–275, 2016. doi: 10.1007/s40430-015-0354-0.
[25] H. Shahverdi and M.R. Barati. Vibration analysis of porous functionally graded nanoplates. International Journal of Engineering Science, 120:82–99, 2017. doi: 10.1016/j.ijengsci.2017.06.008.
[26] R.P. Shimpi and H.G. Patel. A two variable refined plate theory for orthotropic plate analysis. International Journal of Solids and Structures, 43(22-23):6783–6799, 2006. doi: 10.1016/j.ijsolstr.2006.02.007.
[27] H-T. Thai and D-H. Choi. A refined plate theory for functionally graded plates resting on elastic foundation. Composites Science and Technology, 71(16):1850–1858, 2011. doi: 10.1016/j.compscitech.2011.08.016.
[28] M.H. Ghayesh. Viscoelastic nonlinear dynamic behaviour of Timoshenko FG beams. The European Physical Journal Plus, 134(8):401, 2019. doi: 10.1140/epjp/i2019-12472-x .
[29] M.H. Ghayesh. Nonlinear oscillations of FG cantilevers. Applied Acoustics, 145:393–398, 2019. doi: 10.1016/j.apacoust.2018.08.014.
[30] M.H. Ghayesh. Dynamical analysis of multilayered cantilevers. Communications in Nonlinear Science and Numerical Simulation, 71:244–253, 2019. doi: 10.1016/j.cnsns.2018.08.012.
[31] M.H. Ghayesh. Mechanics of viscoelastic functionally graded microcantilevers. European Journal of Mechanics – A/Solids, 73:492–499, 2019. doi: 10.1016/j.euromechsol.2018.09.001.
[32] M.H. Ghayesh. Dynamics of functionally graded viscoelastic microbeams. International Journal of Engineering Science, 124:115–131, 2018. doi: 10.1016/j.ijengsci.2017.11.004.
[33] A.T. Trinh, M.T. Tran, H.Q. Tran, and V.L. Nguyen. Vibration analysis of cross-ply laminated composite doubly curved shallow shell panels with stiffeners. Vietnam Journal of Science and Technology, 55(3):382–392, 2017. doi: 10.15625/2525-2518/55/3/8823.
Go to article

Authors and Affiliations

Van Loi Nguyen
1
ORCID: ORCID
Minh Tu Tran
1
ORCID: ORCID
Van Long Nguyen
1
Quang Huy Le
2

  1. Department of Strength of Materials, National University of Civil Engineering, Hanoi, Vietnam
  2. Department of Highway Engineering, Faculty of Civil Engineering, University of Transport Technology, Hanoi, Vietnam
Download PDF Download RIS Download Bibtex

Abstract

The dissimilar metal welds in the most of the reactors are connections between low alloy steel parts and stainless steel piping. There is a high possibility of primary water stress corrosion cracking (PWSCC) damage attributed to residual stress caused by the difference in material properties in the dissimilar metal weld joints. A number of accidents such as leakage of radioactive coolant due to PWSCC have been reported around the world, posing a great threat to nuclear safety. The objective of this study is to develop a technology that can fundamentally remove dissimilar metal welds by replacing the existing dissimilar metal parts with the functionally graded material (FGM) manufactured by metal 3D printing consisting of low alloy steel and austenitic stainless steel. A powder production, mixing ratio calculation, and metal 3D printing were performed to fabricate the low alloy steel-stainless steel FGM, and microstructure analysis, mechanical properties, and coefficient of thermal expansion (CTE) measurement of the FGM were performed. As a result, it is observed that CTE tended to increase as the austenite content increased in FGM. The gradual change of coefficient of thermal expansion in a FGM showed that the additive manufacturing using 3D printing was effective for preventing an abrupt change in thermal expansion properties throughout their layers.
Go to article

Authors and Affiliations

Ji-Hyun Yoon
1
ORCID: ORCID
Jeoung Han Kim
2
ORCID: ORCID

  1. Korea At omic Energy Research Institute, Daejeon, South Korea
  2. Hanbat National University, Daejeon, South Korea
Download PDF Download RIS Download Bibtex

Abstract

Functionally Graded Materials (FGM) are extensively employed for hip plant component material due to their certain properties in a specific design to achieve the requirements of the hip-joint system. Nevertheless, if there are similar properties, it doesn’t necessarily indicate that the knee plant is efficiently and effectively working. Therefore, it is important to develop an ideal design of functionally graded material femoral components that can be used for a long period. A new ideal design of femoral prosthesis can be introduced using functionally graded fiber polymer (FGFP) which will reduce the stress shielding and the corresponding stresses present over the interface. Herein, modal analysis of the complete hip plant part is carried out, which is the main factor and to date, very few research studies have been found on it. Moreover, this enhances the life of hip replacement, and the modal, harmonic, and fatigue analysis determines the pre-loading failure phenomena due to the vibrational response of the hip. This study deals with the cementless hip plant applying the finite element analysis (FEA) model in which geometry is studied, and the femoral bone model is based in a 3D scan.
Go to article

Bibliography

[1] S. Gross and E.W. Abel. A finite element analysis of hollow stemmed hip prostheses as a means of reducing stress shielding of the femur. Journal of Biomechanics, 34(8):995–1003, 2001. doi: 10.1016/s0021-9290(01)00072-0.
[2] D. Lin, Q. Li, W. Li, S. Zhou, and M.V. Swain. Design optimization of functionally graded dental implant for bone remodeling. Composites Part B: Engineering, 40(7):668–675, 2009. doi: 10.1016/j.compositesb.2009.04.015.
[3] G. Jin, M. Takeuchi, S. Honda, T. Nishikawa, and H. Awaji. Properties of multilayered mullite/Mo functionally graded materials fabricated by powder metallurgy processing. Materials Chemistry and Physics, 89(2-3):238–243, 2005. doi: 10.1016/j.matchemphys.2004.03.031.
[4] E. Yılmaz, A. Gökçe, F. Findik, H.O. Gulsoy, and O. İyibilgin. Mechanical properties and electrochemical behavior of porous Ti-Nb biomaterials. Journal of the Mechanical Behavior of Biomedical Materials, 87:59–67, 2018. doi: 10.1016/j.jmbbm.2018.07.018.
[5] A.T. Şensoy. M. Çolak, I. Kaymaz, and F. Findik. Optimal material selection for total hip implant: a finite element case study. Arabian Journal for Science and Engineering, 44:10293--10301, 2019. doi: 10.1007/s13369-019-04088-y.
[6] T.A. Enab and N.E. Bondok. Material selection in the design of the tibia tray component of cemented artificial knee using finite element method. Materials and Design, 44:454–460, 2013. doi: 10.1016/j.matdes.2012.08.017.
[7] H. Weinans, R.Huiskes, and H.J. Grootenboer. The behavior of adaptive bone-remodeling simulation models. Journal of Biomechanics, 25(12):1425–1441, 1992. doi: 10.1016/0021-9290(92)90056-7.
[8] J.A. Simões and A.T. Marques. Design of a composite hip femoral prosthesis. Materials & Design, 26(5):391–401, 2005. doi: 10.1016/j.matdes.2004.07.024.
[9] S. Tyagi and S.K. Panigrahi. Transient analysis of ball bearing fault simulation using finite element method. Journal of The Institution of Engineers (India): Series C, 95:309–318, 2014. doi: 10.1007/s40032-014-0129-x.
[10] I.S. Jalham. Computer-aided quality function deployment method for material selection. International Journal of Computer Applications in Technology, 26((4):190–196, 2006. doi: 10.1504/IJCAT.2006.010764.
[11] E. Karana, P. Hekkert, and P. Kandachar. Material considerations in product design: A survey on crucial material aspects used by product designers. Materials & Design, 29(6):1081–1089, 2008. doi: 10.1016/j.matdes.2007.06.002.
[12] M.F. Ashby. Materials Selection in Mechanical Design. Butterworth-Heinemann, Oxford, 1995.
[13] C. Vezzoli and E. Manzini. Environmental complexity and designing activity. In: Design for Environmental Sustainability, pages 215–217. Springer, London, 2008. doi: 10.1007/978-1-84800-163-3_11.
[14] M. Kutz. Handbook of Materials Selection. John Wiley & Sons, New York, 2002.
[15] R.V. Rao and B.K. Patel. A subjective and objective integrated multiple attribute decision making method for material selection. Materials & Design, 31(10):4738–4747, 2010. doi: 10.1016/j.matdes.2010.05.014.
[16] X.F. Zha. A web-based advisory system for process and material selection in concurrent product design for a manufacturing environment. The International Journal of Advanced Manufacturing Technology, 25:233–243, 2005. doi: 10.1007/s00170-003-1838-0.
[17] F. Giudice, G. La Rosa, and A. Risitano. Materials selection in the Life-Cycle Design process: a method to integrate mechanical and environmental performances in optimal choice. Materials & Design, 26(1):9–20, 2005. doi: 10.1016/j.matdes.2004.04.006.
[18] F. Findik and K. Turan. Materials selection for lighter wagon design with a weighted property index method. Materials & Design, 37:470–477, 2012. doi: 10.1016/j.matdes.2012.01.016.
[19] M. İpek, İ.H. Selvi, F. Findik, O. Torkul, and I.H. Cedimoğlu. An expert system based material selection approach to manufacturing. Materials & Design, 47:331–340, 2013. doi: 10.1016/j.matdes.2012.11.060.
[20] J.A. Basurto-Hurtado, G.I. Perez-Soto, R.A. Osornio-Rios, A. Dominguez-Gonzalez, and L.A. Morales-Hernandez. A new approach to modeling the ductile cast iron microstructure for a finite element analysis. Arabian Journal for Science and Engineering, 44:1221–1231, 2019. doi: 10.1007/s13369-018-3465-y.
[21] E. Yılmaz, F. Kabataş, A. Gökçe, and F. Fındık. Production and characterization of a bone-like porous Ti/Ti-hydroxyapatite functionally graded material. Journal of Materials Engineering and Performance, 29:6455--6467, 2020. doi: 10.1007/s11665-020-05165-2.
[22] E. Yılmaz, A. Gökçe, F. Findik, and H.Ö. Gulsoy. Assessment of Ti–16Nb– xZr alloys produced via PIM for implant applications. Journal of Thermal Analysis and Calorimetry, 134:7–14, 2018. doi: 10.1007/s10973-017-6808-0.
[23] H.F. El-Sheikh, B.J. MacDonald, and M.S.J. Hashmi. Material selection in the design of the femoral component of cemented total hip replacement. Journal of Materials Processing Technology, 122(2-3):309–317, 2002. doi: 10.1016/S0924-0136(01)01128-1.
[24] T.S. Rubak, S.W. Svendsen, K. Søballe, and P. Frost. Total hip replacement due to primary osteoarthritis in relation to cumulative occupational exposures and lifestyle factors: a nationwide nested case–control study. Arthritis Care & Research, 66(10):1496–1505. doi: 10.1002/acr.22326.
[25] İ. Çelik and H. Eroğlu. Selection application of material to be used in hip prosthesis production with analytic hierarchy process. Materials Science & Engineering Technology, 48(11):1125–1132, 2017. doi: 10.1002/mawe.201700046.
[26] A. Aherwar, A. Patnaik, M. Bahraminasab, and A. Singh. Preliminary evaluations on development of new materials for hip joint femoral head. Proceedings of the Institution of Mechanical Engineers, Part L: Journal of Materials: Design and Applications, 233(5):885–899, 2019. doi: 10.1177/1464420717714495.
[27] A. Hafezalkotob and A. Hafezalkotob. Comprehensive MULTIMOORA method with target-based attributes and integrated significant coefficients for materials selection in biomedical applications. Materials & Design, 87:949–959, 2015. doi: 10.1016/j.matdes.2015.08.087.
[28] G. Bergmann, G. Deuretzbacher, M. Heller, F. Graichen, A. Rohlmann, J. Strauss, anf G.N. Duda. Hip contact forces and gait patterns from routine activities. Journal of Biomechanics, 34(7):859–871, 2001. doi: 10.1016/s0021-9290(01)00040-9.
[29] A.Z. Şenalp, O. Kayabasi, and H. Kurtaran. Static, dynamic and fatigue behavior of newly designed stem shapes for hip prosthesis using finite element analysis. Materials and Design, 28(5):1577–1583, 2007. doi: 10.1016/j.matdes.2006.02.015.
Go to article

Authors and Affiliations

Saeed Asiri
1
ORCID: ORCID

  1. Mechanical Engineering Department, Engineering College King Abdulaziz University, Jeddah, Saudi Arabia

This page uses 'cookies'. Learn more