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Journal of Thermal Stresses Volume 14, 1991 - Issue 4
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Original Articles

A SOLUTION OF GALERKIN TYPE IN THE THEORY OF THERMOELASTIC MATERIALS WITH VOIDS

M. Ciarletta Istituto di Fisica Matematica ed Informatica Facottà di Ingegneria, Università di Salerno, Salerno, 84100, Italy
Pages 409-417 | Received 30 Sep 1990, Published online: 14 Jul 2010

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Roman Janjgava. (2021) Solution of some three-dimensional boundary value problems for thermoelastic bodies with voids. Journal of Thermal Stresses 44:11, pages 1349-1365.
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Tao Xu, Lei He, Yanlong Zheng, Xingxing Zou, Vahid Badrkhani & Dominik Schillinger. (2021) Experimental and numerical investigations of microwave-induced damage and fracture formation in rock. Journal of Thermal Stresses 44:4, pages 513-528.
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Bhagwan Singh, Manushi Gupta & Santwana Mukhopadhyay. (2020) On the fundamental solutions for the strain and temperature rate-dependent generalized thermoelasticity theory. Journal of Thermal Stresses 43:5, pages 650-664.
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Bharti Kumari & Santwana Mukhopadhyay. (2017) Fundamental solutions of thermoelasticity with a recent heat conduction model with a single delay term. Journal of Thermal Stresses 40:7, pages 866-878.
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MaiaM. Svanadze. (2014) On the Solutions of Equations of the Linear Thermoviscoelasticity Theory for Kelvin–Voigt Materials with Voids. Journal of Thermal Stresses 37:3, pages 253-269.
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Shweta Kothari, Roushan Kumar & Santwana Mukhopadhyay. (2010) On the Fundamental Solutions of Generalized Thermoelasticity with Three Phase-Lags. Journal of Thermal Stresses 33:11, pages 1035-1048.
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Michele Ciarletta, Antonio Scalia & Merab Svanadze. (2007) Fundamental Solution in the Theory of Micropolar Thermoelasticity for Materials with Voids. Journal of Thermal Stresses 30:3, pages 213-229.
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Antonio Scalia & Merab Svanadze. (2006) On the Representations of Solutions of the Theory of Thermoelasticity with Microtemperatures. Journal of Thermal Stresses 29:9, pages 849-863.
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Antonio Scalia, Anna Pompei & Stan Chiriţă. (2004) ON THE BEHAVIOR OF STEADY TIME-HARMONIC OSCILLATIONS IN THERMOELASTIC MATERIALS WITH VOIDS. Journal of Thermal Stresses 27:3, pages 209-226.
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Articles from other publishers (10)

Rashmi Prasad, Satyam Sachan & Roushan Kumar. (2022) Representation of solutions of strain gradient dual-phase-lag thermoelasticity and effects of scale-length parameter in half-space. Mathematics and Mechanics of Solids 28:7, pages 1708-1719.
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Ivane Tsagareli. (2022) Dynamic problems for elastic bodies with double voids. ZAMM - Journal of Applied Mathematics and Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik 102:4.
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Manushi Gupta & Santwana Mukhopadhyay. (2019) Galerkin-type solution for the theory of strain and temperature rate-dependent thermoelasticity. Acta Mechanica 230:10, pages 3633-3643.
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Merab SvanadzeMerab Svanadze. 2019. Potential Method in Mathematical Theories of Multi-Porosity Media. Potential Method in Mathematical Theories of Multi-Porosity Media 57 82 .
Ivane Tsagareli. (2018) Explicit Solution of Elastostatic Boundary Value Problems for the Elastic Circle with Voids. Advances in Mathematical Physics 2018, pages 1-6.
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Shweta Kothari & Santwana Mukhopadhyay. (2011) On the representations of solutions in the theory of generalized thermoelastic diffusion. Mathematics and Mechanics of Solids 17:2, pages 120-130.
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Santwana Mukhopadhyay, Shweta Kothari & Roushan Kumar. (2010) On the representation of solutions for the theory of generalized thermoelasticity with three phase-lags. Acta Mechanica 214:3-4, pages 305-314.
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M. Svanadze, P. Giordano & V. Zampoli. (2008) On representations of a general solution in the theory of micropolar thermoelasticity without energy dissipation. Ukrainian Mathematical Journal 59:10, pages 1560-1568.
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C. Galeş. (2004) Waves and vibrations in the theory of swelling porous elastic soils. European Journal of Mechanics - A/Solids 23:2, pages 345-357.
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A. Pompei & A. Scalia. (1994) On the steady vibrations of the thermoelastic porous materials. International Journal of Solids and Structures 31:20, pages 2819-2834.
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