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A thermoelastic microelongated layer immersed in an infinite fluid and subjected to laser pulse heating

Identyfikatory
Warianty tytułu
Języki publikacji
EN
Abstrakty
EN
The present investigation deals with the twodimensional deformation because of laser pulse heating in a thermoelastic microelongated layer with a thickness of 2d, which is immersed in an infinite nonviscous fluid. Normal mode analysis technique is applied to obtain the analytic expressions for displacement component, force stress, temperature distribution, and microelongation. The effect of elongation and laser pulse rise time on the derived components have been depicted graphically.
Rocznik
Strony
233--240
Opis fizyczny
Bibliogr. 35 poz., 1 rys., wykr.
Twórcy
  • Department of Applied Sciences and Humanities, Maharishi MarkandeshwarUniversity, Sadopur, Ambala, Haryana, India
autor
  • Research Scholar, I. K. Gujral Punjab Technical University, Jalandhar, Punjab, India
Bibliografia
  • [1] A.C. Eringen and E.S. Suhubi: Nonlinear theory of simple microelastic solids I,International Journal of Engineering Science, 2, 1964, 189-203.
  • [2] E.S. Suhubi and A.C. Eringen: Nonlinear theory of micro-elastic II, International Journal of Engineering Science, 2, 1964, 389- 404.
  • [3] A.C. Eringen: Linear theory of micropolar elasticity, ONR Technical report No. 29, School of Aeronautics, Aeronautics and Engineering Science, Purdue University, 1965.
  • [4] A.C. Eringen: A unified theory of thermomechanical materials, International Journal of Engineering Science, 4, 1966, 179-202.
  • [5] A.C. Eringen: Linear theory of micropolar elasticity, Journal of Mathematics and Mechanics, Vol. 15, 1966, 909-923.
  • [6] A.C. Eringen: Micropolar elastic solids with strech, Ari Kitabevi Matbassi, 24, 1971, 1-18.
  • [7] W. Nowacki: Couple stresses in the theory of thermoelasticity III, Bulletin of the Polish Academy of Sciences Technical Sciences, 8, 1966, 801-809.
  • [8] A.C. Eringen: Foundation of micropolar thermoelasticity, Courses and Lectures, No. 23, CISM, Udine, Springer-Verlag, Vienna and New York, 1970.
  • [9] T.R. Tauchert, W.D. Claus Jr. and T. Ariman: The linear theory of micropolar thermoelasticity, International Journal of Engineering Science, 6, 1968, 36-47.
  • [10] W. Nowacki and W. Olszak: Micropolar thermoelasticity, in W.Nowacki and Olszak(eds.), Micropolar thermoelasticity, CISM Courses and Lectures, No. 151, Udine,Springer-Verlag, Vienna, 1974.
  • [11] H.W. Lord and Y. Shulman: A generalized dynamical theory of thermo-elasticity, Journal of the Mechanics and Physics of Solids, 15, 1967, 299-306.
  • [12] I.M. Muller,: The coldness, universal function in thermoelastic bodies, Rational Mechanics Analysis, 41, 1971, 319-332.
  • [13] A.E. Green and N. Laws,: On the entropy production inequality, Archives of Rational Mechanics and Analysis, 45, 1972, 45-47.
  • [14] A.E. Green and K.A. Lindsay,: Thermoelasticity, Journal of Elasticity, 2, 1972, 1-7.
  • [15] E.S. Suhubi,:Thermoelastic solids in continuum physics, New York, 1975.
  • [16] R.S.Dhaliwal, S.R.Majumdar, and J.Wang: Thermoelasticwaves in an infinite solid caused by a line heat source,International Journal of Mathematics and Mathematical Sciences, 20(2), 1997, 323-334.
  • [17] D.S. Chandrasekharaiah and K.S. Srinath: Thermoelastic interactions without energy dissipation due to a point heat source,Journal of Elasticity, 50, 1998, 97-108.
  • [18] J.N. Sharma, and R.S. Chauhan: Mechanical and thermal sources in a generalized thermoelastic half-space. Journal of Thermal Stresses, 24(7), 2001, 651-675.
  • [19] C. Sarbani and C. Amitava: Transient disturbance in a relaxing thermoelastic half-space due to moving internal heat source, International Journal ofMathematics andMathematical Sciences, 22, 2004, 595-602.
  • [20] H. M. Youssef: Generalized thermoelastic infinite medium with spherical cavity subjected to moving heat source, Computational Mathematical Modelling, 21(2), 2010, 211-225.
  • [21] S. Shawand B.Mukhopadhyay. Periodically varying heat source response in a functionally graded microelongated medium, AppliedMathematics and Computation, 128(11), 2012, 6304-6313.
  • [22] S. Shaw and B. Mukhopadhyay: Moving heat source response in a thermoelastic microelongated solid, Journal of Engineering Physics and Thermophysics, 86(3), 2013, 716-722.
  • [23] A. C. Eringen: Microcontinuum Field Theories, Foundations and Solids, Springer Verlag, New York, 1, 1999.
  • [24] A. Kiris and E. Inan: 3-D vibration analysis of the rectangular microdamaged plates, in Proceedings 8th International Conference on Vibration Problems (ICOVP), India , 207-214, 2007.
  • [25] S. De Cicco and L. Nappa: On the theory of thermomicrostretch elastic solids, Journal of Thermal Stresses, 22, 1999, 565-580.
  • [26] Ewing, W. M., Jardetzky, W. S., and Press, F.: Elastic waves in layered media. New York, NY: McGraw Hill, 1957.
  • [27] Sun, Y., Fang, D., Saka, M. and Soh, A. K.: Laser-induced vibrations of micro beams under different boundary conditions, International Journal of Solids and Structures, 45, 2008, 1993-2013.
  • [28] Youssef, H. M. and Al-Felali, A. S.: Generalized thermoelasticity problem of material subjected to thermal loading due to laser pulse,Applied Mathematics,3, 2012, 142-146.
  • [29] Youssef, H. M. and El-Bary, A. A.: Thermoelastic material response due to laser pulse heating in context of four theorems of thermoelasticity. Journal of Thermal Stresses, 37(12), 2014, 1379-1389.
  • [30] Othman, M.I.A., Hasona, W.M. and Abd-Elaziz, E.M.: The effect of rotation on fiber-reinforced under generalized magnetothermoelasticity subject to thermal loading due to laser pulse comparison of different theories. Canadian Journal of physics, 92, 2014, 1-14.
  • [31] Othman, M.I.A. and Hilal, M.I.M.: Influence of temperature dependent properties and gravity on porous thermoelastic solid due to laser pulse heatingwith G-N Theory, International Journal of Innovative Research in Science, Engineering and Technology, 4, 2015, 2310-2317.
  • [32] Othman, M.I.A. and Abd-Elaziz, E.M.: The effect of thermal loading due to laser pulse in generalized thermoelastic mediumwith voids in dual phase lag model, Journal of Thermal Stresses, 38(9), 2015, 1068-1082.
  • [33] Kumar, R., Kumar, A. and Singh, D.: Thermomechanical interactions due to laser pulse in microstretch thermoelastic medium, Archives of Mechanics, 67(6), 2015, 439-456.
  • [34] Othman, M.I.A and Tantawi, R.S, The effect of a laser pulse and gravity field on a thermoelastic medium under Green-Naghdi theory, Acta Mechanica, 227(12), 2016, 3571-3583.
  • [35] Abbas, I.A and Marin, M,: Analytical Solutions of a Two- Dimensional Generalized Thermoelastic Diffusions Problem Due to Laser Pulse, Iranian Journal of Science and Technology, Transactions of Mechanical Engineering, 2017, https://doi.org/10.1007/s40997-017-0077-1.
Uwagi
Opracowanie rekordu w ramach umowy 509/P-DUN/2018 ze środków MNiSW przeznaczonych na działalność upowszechniającą naukę (2019).
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-39e89e64-8660-4036-9157-7263a197d98f
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