We discuss the partial regularity of minimizers of energy functionals such as (1)/(p)integral(Omega)[sigma(u)dA(p) + (1)/(2)delu(2p)]dx, where u is a map from a domain Omega is an element of R-n into the m-dimensional unit sphere of Rm+1 and A is a differential one-form in Omega
Abstract Regularity properties for (local) minimizers of elastic energies have been challenging math...
We consider regularity at the boundary for minimizers of variational integrals whose integrands have...
We prove existence and partial regularity of minimizers of certain functionals in the calculus of va...
Abstract. We study the partial regularity of minimizers for certain singular functionals in the calc...
We discuss the relaxed functional of the Dirichlet energy. We also prove partial regularity of minim...
In this paper we give a contribution to the study of the regularity of minimizers of integral functi...
In this paper, we study the partial regularity properties of vector valued functions u minimizing ce...
We shall prove partial regularity in the vector valued case and everywhere regularity in the scalar ...
We consider the integral functional∫ f (x,Du) dx under non-standard growth assumptions that we call ...
We prove existence and regularity of optimal shapes for the problem min{P(Ω)+G(Ω): Ω⊂D, |Ω|=m}, wh...
AbstractThis paper is concerned with the asymptotic behavior of the regularized minimizer uε=(uε1,uε...
Abstract – We prove partial regularity for minimizers of quasiconvex integrals of the form∫ Ω f(Du(x...
Abstract. We consider the integral functional R f(x,Du) dx under non stan-dard growth assumptions of...
We establish an ε -regularity result for the derivative of a map of bounded variation that minimiz...
The paper investigates the partial regularity of the minimizers for quadratic functionals whose inte...
Abstract Regularity properties for (local) minimizers of elastic energies have been challenging math...
We consider regularity at the boundary for minimizers of variational integrals whose integrands have...
We prove existence and partial regularity of minimizers of certain functionals in the calculus of va...
Abstract. We study the partial regularity of minimizers for certain singular functionals in the calc...
We discuss the relaxed functional of the Dirichlet energy. We also prove partial regularity of minim...
In this paper we give a contribution to the study of the regularity of minimizers of integral functi...
In this paper, we study the partial regularity properties of vector valued functions u minimizing ce...
We shall prove partial regularity in the vector valued case and everywhere regularity in the scalar ...
We consider the integral functional∫ f (x,Du) dx under non-standard growth assumptions that we call ...
We prove existence and regularity of optimal shapes for the problem min{P(Ω)+G(Ω): Ω⊂D, |Ω|=m}, wh...
AbstractThis paper is concerned with the asymptotic behavior of the regularized minimizer uε=(uε1,uε...
Abstract – We prove partial regularity for minimizers of quasiconvex integrals of the form∫ Ω f(Du(x...
Abstract. We consider the integral functional R f(x,Du) dx under non stan-dard growth assumptions of...
We establish an ε -regularity result for the derivative of a map of bounded variation that minimiz...
The paper investigates the partial regularity of the minimizers for quadratic functionals whose inte...
Abstract Regularity properties for (local) minimizers of elastic energies have been challenging math...
We consider regularity at the boundary for minimizers of variational integrals whose integrands have...
We prove existence and partial regularity of minimizers of certain functionals in the calculus of va...