A uniqueness result for a class of non-strictly convex variational problems
- Lussardi, Luca (ORCID:0000-0001-9130-3573)
DOIAbstract
We prove a uniqueness result for a class of problem of the Calculus of Variations which are non-strictly conve
We prove a uniqueness result for a class of problem of the Calculus of Variations which are non-strictly conve
We study uniqueness and non uniqueness of minimizers of functionals involving nonlocal quantities. W...
We present a new duality theory for non-convex variational problems, under possibly mixed Dirichlet ...
We consider the minimization problem for an integral functional $J$, possibly nonconvex and noncoerc...
We prove a uniqueness result for a class of problem of the Calculus of Variations which are non-stri...
We prove the uniqueness of the solution for a non-strictly convex problem in the Calculus of Variati...
We investigate the uniqueness of the solutions for a non-strictly convex problem in the Calculus of ...
The aim of this paper is to give an existence result for a class of one dimensional, non--convex, n...
Consiglio Nazionale delle Ricerche (CNR). Biblioteca Centrale / CNR - Consiglio Nazionale delle Rich...
We present a uniqueness result of uniformly continuous solutions for a general minimization problem ...
We prove existence of minimizers for a class of non-convex and non-coercive integral functional
AbstractThe purpose of this paper is to give a simple uniqueness result for a class of nonlinear par...
AbstractFor a given convex set K in Rn, we look for the conditions on the matrix A which ensure uniq...
In this note we solve a problem posed by J. M. Ball in [3] about the uniqueness of smooth equilibriu...
The aim of this paper is to give an existence result for a class of one dimensional, non--convex, n...
In this work we propose a particular method for analyzing non convex variational problems given in i...
We study uniqueness and non uniqueness of minimizers of functionals involving nonlocal quantities. W...
We present a new duality theory for non-convex variational problems, under possibly mixed Dirichlet ...
We consider the minimization problem for an integral functional $J$, possibly nonconvex and noncoerc...
We prove a uniqueness result for a class of problem of the Calculus of Variations which are non-stri...
We prove the uniqueness of the solution for a non-strictly convex problem in the Calculus of Variati...
We investigate the uniqueness of the solutions for a non-strictly convex problem in the Calculus of ...
The aim of this paper is to give an existence result for a class of one dimensional, non--convex, n...
Consiglio Nazionale delle Ricerche (CNR). Biblioteca Centrale / CNR - Consiglio Nazionale delle Rich...
We present a uniqueness result of uniformly continuous solutions for a general minimization problem ...
We prove existence of minimizers for a class of non-convex and non-coercive integral functional
AbstractThe purpose of this paper is to give a simple uniqueness result for a class of nonlinear par...
AbstractFor a given convex set K in Rn, we look for the conditions on the matrix A which ensure uniq...
In this note we solve a problem posed by J. M. Ball in [3] about the uniqueness of smooth equilibriu...
The aim of this paper is to give an existence result for a class of one dimensional, non--convex, n...
In this work we propose a particular method for analyzing non convex variational problems given in i...
We study uniqueness and non uniqueness of minimizers of functionals involving nonlocal quantities. W...
We present a new duality theory for non-convex variational problems, under possibly mixed Dirichlet ...
We consider the minimization problem for an integral functional $J$, possibly nonconvex and noncoerc...
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