FE2 computational homogenization for the thermo-mechanical analysis of heterogeneous solids

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Variational Foundations and Generalized Unified Theory of RVE-Based Multiscale Models (2016, background): “For example, in [91,92,107,118] the problem is addressed under the hypothesis of scales separation, requiring the use of a uniform temperature field in the micro-scale mechanical problem.”
Multiscale Computational Homogenization: Review and Proposal of a New Enhanced-First-Order Method (2016, methodology): “In the last years, multiphysics problems have been addressed using multiscale homogenization methods, such as [8, 95, 118, 122] for thermomechanical problems, [11, 49] for magnetomechanical problems, [56, 77, 104] for electromechanical problems, among others.”
A review of predictive nonlinear theories for multiscale modeling of heterogeneous materials (2017, methodology): “thermal [131,138], thermo-mechanical [132], electro–magneto-mechanical [139–143], diffusion [144], liquid-phase sintering [145], and problems involving chemical couplings [146].”