A Mixture Theory for Micropolar Thermoelastic Solids

C. Gales

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A Mixture Theory for Micropolar Thermoelastic Solids

机译：微极性热弹性固体的混合理论

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We derive a nonlinear theory of heat-conducting micropolar mixtures in Lagrangian description. The kinematics, balance laws, and constitutive equations are examined and utilized to develop a nonlinear theory for binary mixtures of micropolar thermoelastic solids. The initial boundary value problem is formulated. Then, the theory is linearized and a uniqueness result is established.

机译：我们在拉格朗日描述中推导了导热微极性混合物的非线性理论。研究了运动学，平衡律和本构方程，并将其用于开发微极性热弹性固体二元混合物的非线性理论。提出了初始边值问题。然后，对该理论进行线性化并建立唯一性结果。

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《Mathematical Problems in Engineering》 |2007年第part2期|p.101-120|共20页
作者
C. Gales;
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正文语种 eng
中图分类工程数学;
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1. A Mixture Theory for Micropolar Thermoelastic Solids [J] . C.Gale? Mathematical Problems in Engineering: Theory, Methods and Applications . 2007,第2期

机译：微极性热弹性固体的混合理论
2. Representation of Fundamental and Plane Waves Solutions in the Theory of Micropolar Generalized Thermoelastic Solid with Two Temperatures [J] . Kumar Rajneesh, Kaur Mandeep, Rajvanshi S. C. Journal of computational and theoretical nanoscience . 2015,第4期

机译：两种温度的微极性广义热弹性固体理论中基波和平面波解的表示
3. The influence of thermal loading due to laser pulse on generalized micropolar thermoelastic solid with comparison of different theories [J] . Mohamed I.A. Othman, W.M. Hasona, Elsayed M. Abd-Elaziz Multidiscipline modeling in materials and structures . 2014,第3期

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4. Axisymmetric Deformation in a Micropolar Thermoelastic Medium under Fractional Order Theory of Thermoelasticity [C] . Rajneesh Kumar, Kulwinder Singh, Devinder Singh Pathania Recent Advances in Fundamental and Applied Sciences Conference . 2017

机译：分数序列热弹性阶段微极热弹性介质中的轴对称变形
5. Ordered rate constitutive theories in Lagrangian description for thermoelastic solids and thermoviscoelastic solids with and without memory using Helmholtz free energy density. [D] . Moody, Tristan C. 2013

机译：拉格朗日描述中的有序速率本构理论，用于使用亥姆霍兹自由能密度的带或不带记忆的热弹性固体和热粘弹性固体。
6. Thermoelastic Processes by a Continuous Heat Source Line in an Infinite Solid via Moore–Gibson–Thompson Thermoelasticity [O] . Ahmed E. Abouelregal, Ibrahim-Elkhalil Ahmed, Mohamed E. Nasr, 2020

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7. On the asymptotic spatial behaviour in the theory of mixtures of thermoelastic solids [O] . Galeş C. 2008

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8. ON THE STATIC NONLIREAR THEORY OF ELECTROMAGNETIC THERMOELASTIC SOLIDS [R] . Neal F. Jordan, A. Ceal Eringen 1963

机译：关于电磁热弹性固体的静态非线性理论

A Mixture Theory for Micropolar Thermoelastic Solids

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