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Analysis of deflection in visco-thermoelastic beam resonators subjected to harmonic loading

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Warianty tytułu
Języki publikacji
EN
Abstrakty
EN
This paper analyses the transverse deflection in a homogeneous, isotropic, visco-thermoelastic beam when subjected to harmonic load. The ends of the beam are considered at different boundary conditions (both axial ends clamped, both axial ends simply supported and left end clamped and right end free). The deflection has been studied by using the Laplace transform. Numerical computation of analytical expression of deflection obtained after Inverse Laplace transform has been done using MATLAB software. The graphical observations have been discussed under various boundary conditions for different values of time and length. The above work has applications in design of resonators.
Rocznik
Strony
35--52
Opis fizyczny
Bibliogr. 15 poz., wykr.
Twórcy
  • Department of Mathematics, School of Chemical Engineering and Physical Sciences Lovely Professional University, Phagwara, Punjab, INDIA
autor
  • Department of Mathematics, School of Chemical Engineering and Physical Sciences Lovely Professional University, Phagwara, Punjab, INDIA
Bibliografia
  • [1] Lord H.W. and Shulman Y. (1967): The generalized dynamical theory of thermoelasticity.– Journal of the Mechanics and Physics of Solids, vol.15, pp.299-309.
  • [2] Christensen R.M. (1982): Theory of Viscoelasticity: An Introduction, Academic Press, New York.
  • [3] Drozdov A.D. (1996): A constitutive model in thermoviscoelasticity.– Mechanics Research Communications, vol.23, pp.543-548.
  • [4] Guo. F.L. and Rogerson G.A. (2003): Thermoelastic coupling effect on a micro-machined beam machined beam resonator.– Mechanics Research Communications, vol.30, pp.513-518.
  • [5] Sun Y.X., Fang D.N. and Soh A.K. (2006): Thermoelastic damping in micro-beam resonators.– International Journal of Solids and Structure, vol. 43, pp.3213-3229.
  • [6] Sun Y. and Saka M. (2010): Thermoelastic damping in micro-scale circular plate resonators.– Journal of Sound and Vibration, vol. 329, pp.328-337.
  • [7] Yanping B., Yilong H. (2010): Static deflection analysis of micro-cantilevers beam under transverse loading.– Proceedings of the 9th WSEAS international conference on Circuits, systems, electronics, control & signal processing, pp.17-21.
  • [8] Sharma J.N. and Grover D. (2011): Thermoelastic vibrations in micro/nano-scale beam resonators with voids.– Journal of Sound and Vibration, vol. 330, pp.2964-2977.
  • [9] Grover D. (2012): Viscothermoelastic vibrations in micro-scale beam resonators with linearly varying thickness.– Canadian Journal of Physics, vol.90, pp.487-496.
  • [10] Guo F.L., Song J., Wang G.Q. and Rogerson G.A. (2012): Analysis of thermoelastic damping in micro and nanomechanical resonators based on dual-phase lagging generalized thermoelasticity theory.– International Journal of Engineering Science, vol.60, pp.59-65.
  • [11] Sharma J.N., Grover D. and Sangal A.L. (2013): A viscothermoelastic waves - a statistical study.– Journal of Vibration and Control, vol.19, pp.1216-1226.
  • [12] Sharma J. N. and Kaur R. (2014): Analysis of forced vibrations in micro-scale anisotropic thermo-elastic beams due to concentrated loads.– Journal of Thermal Stresses, vol.37, No.1, pp.93-116.
  • [13] Sharma J.N. and Kaur R. (2015): Response of anisotropic thermoelastic micro-beam resonators under dynamic loads.– Applied Mathematical Modelling, vol.39, pp.2929-2941.
  • [14] Partap G. and Chugh N. (2017): Deflection analysis of micro-scale microstretch thermoelastic beam resonators under harmonic loading.– Applied Mathematical Modelling, vol.46, pp.16-27.
  • [15] Thakare S., Warbhe M. and Lamba N. (2020): Time fractional heat transfer analysis in nonhomogeneous thick hollow cylinder with internal heat generation and its thermal stresses.– International Journal of Thermodynamics, vol.23, pp.281-302.
Uwagi
PL
Opracowanie rekordu ze środków MEiN, umowa nr SONP/SP/546092/2022 w ramach programu "Społeczna odpowiedzialność nauki" - moduł: Popularyzacja nauki i promocja sportu (2022-2023)
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-86c10f03-680a-43a6-90b9-ad2e518e2915
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