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Homogenization in equilibrium problems
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MSC 2010
broader concept
Homogenization, determination of effective properties
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Homogenization in equilibrium problems
Omogeneizzazione in problemi di equilibrio
平衡(衡态)问题的均匀化
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http://msc2010.org/resources/MSC/2000/74Q05
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74Q05
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Subject
of
Homogenization of variational problems in manifold valued Sobolev spaces
Surface energies in a two-dimensional mass-spring model for crystals
Homogenization of thin piezoelectric perforated shells
Correctors and field fluctuations for the pϵ( x)-Laplacian with rough exponents : The sublinear growth case
Machine Computation Using the Exponentially Convergent Multiscale Spectral Generalized Finite Element Method
Two-scale homogenization for a model in strain gradient plasticity
Optimal design of elastic plates
The continuum limit of interacting dislocations on multiple slip systems
Discrete-to-continuum limits of planar disclinations
Gamma-convergence results for nematic elastomer bilayers: relaxation and actuation
Asymptotic analysis for periodic perforated shells
Thermal flows in fractured porous media
Cell-to-Muscle homogenization. Application to a constitutive law for the myocardium
Homogenization of unbounded functionals and nonlinear elastomers. The case of the fixed constraints set
Γ-convergence approach to variational problems in perforated domains with Fourier boundary conditions
Homogenization of many-body structures subject to large deformations
Multiscale analysis of linear evolution equations with applications to nonlocal models for heterogeneous media
is
narrower concept
of
Homogenization, determination of effective properties
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