On the structure of minimizers of causal variational principles in the non-compact and equivariant settings

DOI10.1515/acv-2012-0109zbMath1281.49039arXiv1205.0403OpenAlexW2038072984MaRDI QIDQ5395970

Felix Finster, Yann Bernard

Publication date: 5 February 2014

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

Full work available at URL: https://arxiv.org/abs/1205.0403

zbMATH Keywords

Euler-Lagrange equationsLagrange multiplier methodcausal variational principles

Mathematics Subject Classification ID

Variational principles of physics (49S05) Optimality conditions for solutions belonging to restricted classes (Lipschitz controls, bang-bang controls, etc.) (49K30) Optimality conditions for problems involving relations other than differential equations (49K21)

Related Items

Fermionic Fock spaces and quantum states for causal fermion systems, Noether-like theorems for causal variational principles, Positive functionals induced by minimizers of causal variational principles, A Hamiltonian formulation of causal variational principles, A mechanism of baryogenesis for causal fermion systems, Causal variational principles in the infinite-dimensional setting: existence of minimizers, The causal action in Minkowski space and surface layer integrals, Spinors on Singular Spaces and the Topology of Causal Fermion Systems, A notion of entropy for causal fermion systems, On the initial value problem for causal variational principles, On the support of minimizers of causal variational principles, Banach manifold structure and infinite-dimensional analysis for causal fermion systems, The linear dynamics of wave functions in causal fermion systems