Mathematical Problems in Engineering
Volume 2007 (2007), Article ID 90672, 21 pages
doi:10.1155/2007/90672
Abstract
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.