Add to ORKGThis paper deals with the proof of implicit function theorems for certain classes of set-valued functions. The techniques applied here are mainly based on the duality theory of convex analysis
The equation F(x, σ) = 0,x K, in which σ is a parameter and x is an unknown taking values in a given...
We study the existence of global implicit functions for equations defined on open subsets of Banach ...
AbstractWe prove an existence result for strong solutions of an implicit vector variational inequali...
AbstractIn the framework of the theory of normal coderivative for multifunctions, new implicit funct...
AbstractThe implicit-function theorem deals with the solutions of the equation F(x, t) = a for local...
The implicit function theorem is part of the bedrock of mathematics analysis and geometry. Finding i...
Abstract. We generalise the classical implicit function theorem (IFT) for a family of Banach spaces,...
The implicit function theorem is one of the most important theorems in analysis and its many variant...
Sufficient conditions are given for a mapping to be $\gamma$-G inverse differentiable. Constrained i...
This paper is devoted to the development of new sufficient conditions for the calmness and the Aubin...
The article deals with the equation F(x,sigma) = 0 quad (x in U)tag1 where F: X times Sigma to Y is ...
We prove several equivalent versions of the inverse function theorem: an inverse function theorem fo...
Abstract. Sufficient conditions are given for a mapping to be γ-G inverse differentiable. Constraine...
In this paper, we present some inverse function theorems and implicit function theorems for set-valu...
In this essay we present an introduction to real analysis, with the purpose of proving the Implicit ...
The equation F(x, σ) = 0,x K, in which σ is a parameter and x is an unknown taking values in a given...
We study the existence of global implicit functions for equations defined on open subsets of Banach ...
AbstractWe prove an existence result for strong solutions of an implicit vector variational inequali...
AbstractIn the framework of the theory of normal coderivative for multifunctions, new implicit funct...
AbstractThe implicit-function theorem deals with the solutions of the equation F(x, t) = a for local...
The implicit function theorem is part of the bedrock of mathematics analysis and geometry. Finding i...
Abstract. We generalise the classical implicit function theorem (IFT) for a family of Banach spaces,...
The implicit function theorem is one of the most important theorems in analysis and its many variant...
Sufficient conditions are given for a mapping to be $\gamma$-G inverse differentiable. Constrained i...
This paper is devoted to the development of new sufficient conditions for the calmness and the Aubin...
The article deals with the equation F(x,sigma) = 0 quad (x in U)tag1 where F: X times Sigma to Y is ...
We prove several equivalent versions of the inverse function theorem: an inverse function theorem fo...
Abstract. Sufficient conditions are given for a mapping to be γ-G inverse differentiable. Constraine...
In this paper, we present some inverse function theorems and implicit function theorems for set-valu...
In this essay we present an introduction to real analysis, with the purpose of proving the Implicit ...
The equation F(x, σ) = 0,x K, in which σ is a parameter and x is an unknown taking values in a given...
We study the existence of global implicit functions for equations defined on open subsets of Banach ...
AbstractWe prove an existence result for strong solutions of an implicit vector variational inequali...