Coercivity of integral functionals with non-everywhere superlinear Lagrangians

DOI10.1515/acv-2017-0014zbMath1426.49002OpenAlexW2744995003MaRDI QIDQ2328146

Cristina Marcelli

Publication date: 9 October 2019

Published in: Advances in Calculus of Variations (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1515/acv-2017-0014

zbMATH Keywords

existence of minimizerscoercivity of integral functionalsnon-everywhere superlinear growth

Mathematics Subject Classification ID

Existence theories for free problems in one independent variable (49J05)

Cites Work

• Existence and non-existence results for non-coercive variational problems and applications in ecology
• A general approach to the existence of minimizers of one-dimensional non- coercive integrals of the calculus of variations
• One-dimensional non-coercive problems of the calculus of variations
• On the minimum problem for a class of non-coercive functionals
• Necessary conditions and non-existence results for autonomous nonconvex variational problems
• Existence of solutions for a variational problem associated to models in optimal foraging theory
• Monotonicity properties of minimizers and relaxation for autonomous variational problems
• Necessary and sufficient conditions for optimality of nonconvex, noncoercive autonomous variational problems with constraints
• An Indirect Method in the Calculus of Variations
• The classical problem of the calculus of variations in the autonomous case: Relaxation and Lipschitzianity of solutions
• Variational Problems with Nonconvex, Noncoercive, Highly Discontinuous Integrands: Characterization and Existence of Minimizers
• Existence of Minimizers for Nonconvex, Noncoercive Simple Integrals
• Direct methods in the calculus of variations
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