Add to ORKGAbstract. By expanding squares, we prove several Hardy inequalities with two critical singu-larities and constants which explicitly depend upon the distance between the two singularities. These inequalities involve the L2 norm. Such results are generalized to an arbitrary number of singularities and compared with standard results given by the IMS method. The generalized version of Hardy inequalities with several singularities is equivalent to some spectral information on a Schrödinger operator involving a potential with several inverse square singularities. We also give a generalized Hardy inequality for Dirac operators in the case of a potential having several singularities of Coulomb type, which are critical for Dirac operators
Abstract. We prove some Hardy type inequalities related to the Dirac operator by elementary methods,...
In this paper our main results are the multipolar weighted Hardy inequality for functions belonging ...
For a given subcritical Schrödinger operator in a cone in ℝn with a given Hardy potential correspond...
Abstract. By expanding squares, we prove several Hardy inequalities with two critical singu-larities...
By expanding squares, we prove several Hardy inequalities with two critical singularities and consta...
We prove multipolar Hardy inequalities on complete Riemannian manifolds, providing various curved co...
We prove some sharp Hardy type inequalities related to the Dirac operator by elementary, direct meth...
We prove some sharp Hardy-type inequalities related to the Dirac operator by elementary, direct meth...
This paper is threefold. Firstly, we reformulate the definition of the norm induced by the Hardy ine...
We prove some Hardy type inequalities related to the Dirac operator by elementary methods, for a lar...
AbstractWe prove some sharp Hardy-type inequalities related to the Dirac operator by elementary, dir...
In this paper we prove new Hardy-like inequalities with optimal potential singularities for function...
Abstract. We prove some Hardy type inequalities related to the Dirac operator by elementary methods,...
In this paper we prove new Hardy-like inequalities with optimal potential singularities for function...
The main purpose of the thesis, which describes the topics I was involved and the results achieved s...
Abstract. We prove some Hardy type inequalities related to the Dirac operator by elementary methods,...
In this paper our main results are the multipolar weighted Hardy inequality for functions belonging ...
For a given subcritical Schrödinger operator in a cone in ℝn with a given Hardy potential correspond...
Abstract. By expanding squares, we prove several Hardy inequalities with two critical singu-larities...
By expanding squares, we prove several Hardy inequalities with two critical singularities and consta...
We prove multipolar Hardy inequalities on complete Riemannian manifolds, providing various curved co...
We prove some sharp Hardy type inequalities related to the Dirac operator by elementary, direct meth...
We prove some sharp Hardy-type inequalities related to the Dirac operator by elementary, direct meth...
This paper is threefold. Firstly, we reformulate the definition of the norm induced by the Hardy ine...
We prove some Hardy type inequalities related to the Dirac operator by elementary methods, for a lar...
AbstractWe prove some sharp Hardy-type inequalities related to the Dirac operator by elementary, dir...
In this paper we prove new Hardy-like inequalities with optimal potential singularities for function...
Abstract. We prove some Hardy type inequalities related to the Dirac operator by elementary methods,...
In this paper we prove new Hardy-like inequalities with optimal potential singularities for function...
The main purpose of the thesis, which describes the topics I was involved and the results achieved s...
Abstract. We prove some Hardy type inequalities related to the Dirac operator by elementary methods,...
In this paper our main results are the multipolar weighted Hardy inequality for functions belonging ...
For a given subcritical Schrödinger operator in a cone in ℝn with a given Hardy potential correspond...