“…In a recent paper, Ezzat [15] has studied the problem in the context of the Green-Lindsay theory; his analysis and findings are essentially the same as those reported in [14]. At the appropriate stages of our analysis, we compare our results with those obtained in [13], [14].…”
Section: Introductionsupporting
confidence: 72%
“…The counterparts of our problem in the contexts of the Lord-Shulman theory and the Green-Lindsay theory have been considered by Sherief and Anwar [13] and Chandrasekharaiah and Murthy [14] respectively. In a recent paper, Ezzat [15] has studied the problem in the context of the Green-Lindsay theory; his analysis and findings are essentially the same as those reported in [14].…”
Summary. The linear theory of thermoelasticity without energy dissipation is employed to study thermoelastic interactions due to a continuous line source of heat in a homogeneous and isotropic unbounded solid. Laplace and Hankel transforms are employed to solve the problem. Exact expressions, in closed form, for the temperature and stress fields are obtained. Numerical results for a hypothetical, copper-like material are presented with the view of illustrating the theoretical results.
“…In a recent paper, Ezzat [15] has studied the problem in the context of the Green-Lindsay theory; his analysis and findings are essentially the same as those reported in [14]. At the appropriate stages of our analysis, we compare our results with those obtained in [13], [14].…”
Section: Introductionsupporting
confidence: 72%
“…The counterparts of our problem in the contexts of the Lord-Shulman theory and the Green-Lindsay theory have been considered by Sherief and Anwar [13] and Chandrasekharaiah and Murthy [14] respectively. In a recent paper, Ezzat [15] has studied the problem in the context of the Green-Lindsay theory; his analysis and findings are essentially the same as those reported in [14].…”
Summary. The linear theory of thermoelasticity without energy dissipation is employed to study thermoelastic interactions due to a continuous line source of heat in a homogeneous and isotropic unbounded solid. Laplace and Hankel transforms are employed to solve the problem. Exact expressions, in closed form, for the temperature and stress fields are obtained. Numerical results for a hypothetical, copper-like material are presented with the view of illustrating the theoretical results.
“…Recently Green and Naghdi [10] re-examined the basic postulates of thermechanics and postulated three type of constitutive repose functions for the thermal phenomena. The nature of these three types of constitutive equations is [11] [8] and Chandrasekharaiah and Murthy [9]. Due to the structural difference between these theories, our results differ from those obtained in [8] and [9].…”
Section: Introductioncontrasting
confidence: 57%
“…The nature of these three types of constitutive equations is [11] [8] and Chandrasekharaiah and Murthy [9]. Due to the structural difference between these theories, our results differ from those obtained in [8] and [9].…”
“…Many researchers, for example Morse and Feshbach [I], Boley [2], Baumlster and Hamill [3] (Fox [5], Ignaczak [6], Sherief and Anwar [7], and Choudhurl and Sain [8] Here T, Oxx and u are temperature, stress and displacement, respectively.…”
ABSTRACT.The problem of a semi-infinite medium subjected to thermal shock on its plane boundary is solved using the generalized theory of thermoelastlclty.The expressions for temperature, strain and stress are presented.The results are exhibited graphically and compared with previous results.
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