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Uncoupled thermoelastic analysis for a thick cylinder with radiation
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作者 Navneet Kumar Lamba N.W.Khobragade 《Theoretical & Applied Mechanics Letters》 2012年第2期23-28,共6页
An attempt has been made to study the uncoupled thermoelastic response oI tr^lc~ cylmaer of length 2h in which heat sources are generated according to the linear function of the temperature, with boundary conditions o... An attempt has been made to study the uncoupled thermoelastic response oI tr^lc~ cylmaer of length 2h in which heat sources are generated according to the linear function of the temperature, with boundary conditions of the radiation type. This approach is based upon integral transform techniques, to find out the thermoelastic solution. The results are obtained in terms of Bessel functions in the form of infinite series. 展开更多
关键词 integral transform Marchi-fasulo transform Marchi-Zgrablich transform CYLINDER
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Integral Transform Methods for Inverse Problem of Heat Conduction with Known Boundary of a Thin Rectangular Object and its Stresses
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作者 Navneet K. Lamba N. W. Khobragade 《Journal of Thermal Science》 SCIE EI CAS CSCD 2012年第5期459-465,共7页
The three-dimensional inverse transient thermoelastic problem for a thin rectangular object is considered within the context of the theory of generalized thermoelasticity. The upper surface of the rectangular object o... The three-dimensional inverse transient thermoelastic problem for a thin rectangular object is considered within the context of the theory of generalized thermoelasticity. The upper surface of the rectangular object occupying the space D: -a〈xSa; -b〈_y〈b; 0〈z〈h; with the known boundary conditions. Laplace and Finite Marchi-Fasulo transform techniques are used to determine the unknown temperature, temperature distribution, displacement and thermal stresses on upper plane surface of a thin rectangular object. The distributions of the considered physical variables are obtained and represented graphically. 展开更多
关键词 Thin rectangular plate three dimensional inverse transient thermoelastic problem Marchi- fasulo transform and Laplace transform.
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