The weighted energy-dissipation principle and evolutionary Γ-convergence for doubly nonlinear problems
DOI10.1051/cocv/2018023zbMath1437.58015OpenAlexW2793271993MaRDI QIDQ5107940
Matthias Liero, Stefano Melchionna
Publication date: 29 April 2020
Published in: ESAIM: Control, Optimisation and Calculus of Variations (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1051/cocv/2018023
homogenizationdimension reductionvariational principledoubly nonlinear evolutionevolutionary \(\Gamma \)-convergenceweighted-energy-dissipation principle
Nonlinear parabolic equations (35K55) Variational principles in infinite-dimensional spaces (58E30) Methods involving semicontinuity and convergence; relaxation (49J45) Nonlinear evolution equations (47J35)
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Cites Work
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- Nonlinear wave equations as limits of convex minimization problems: proof of a conjecture by De Giorgi
- A variational principle for nonpotential perturbations of gradient flows of nonconvex energies
- Weighted energy-dissipation functionals for doubly nonlinear evolution
- A variational principle for doubly nonlinear evolution
- Nonmonotone perturbations for nonlinear parabolic equations associated with subdifferential operators, Cauchy problems
- On some doubly nonlinear evolution equations in Banach spaces
- The nonlinear membrane model as variational limit of nonlinear three-dimensional elasticity
- A new minimum principle for Lagrangian mechanics
- Variational approach to homogenization of doubly-nonlinear flow in a periodic structure
- Doubly Nonlinear Equations as Convex Minimization
- Weighted energy-dissipation functionals for gradient flows
- THE DE GIORGI CONJECTURE ON ELLIPTIC REGULARIZATION
- On A Class Of Doubly Nonlinear Evolution Equations
- A class of minimum principles for characterizing the trajectories and the relaxation of dissipative systems
- The Brezis–Ekeland Principle for Doubly Nonlinear Equations
- Elliptic regularization and partial regularity for motion by mean curvature
- Elliptic-regularization of nonpotential perturbations of doubly-nonlinear gradient flows of nonconvex energies: A variational approach
- Gamma-convergence of gradient flows with applications to Ginzburg-Landau
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