Add to ORKGIn this note we prove a global inverse function theorem for homogeneous mappings on . The proof is based on an adaptation of the Hadamard's global inverse theorem which provides conditions for a function to be globally invertible on . For the latter adaptation, we give a short elementary proof assuming a topological result.In this note we prove a global inverse function theorem for homogeneous mappings on . The proof is based on an adaptation of the Hadamard's global inverse theorem which provides conditions for a function to be globally invertible on . For the latter adaptation, we give a short elementary proof assuming a topological result.A
The aim of this paper is to survey some researches of the author on the invertibility in the large...
Abstract. We prove a version of the Inverse Function Theorem for con-tinuous weakly differentiable m...
The paper puts forward sufficient conditions for a mapping from Rn to Rn to be a global homeomorphis...
In this note we prove a global inverse function theorem for homogeneous mappings on . The proof is b...
We obtain a global inverse function theorem guaranteeing that if a smooth mapping of finite-dimensio...
We provide sufficient conditions for a mapping ƒ: Rn → Rn to be a global diffeomorphism in case ƒ n...
Abstract. Fixing a complete Riemannian metric g on � n, we show that a local diffeomorphism f: � n ...
This is an exposition of some basic ideas in the realm of Global Inverse Function theorems. We ...
We discuss the problem of global invertibility of nonlinear maps defined on the finite dimensional E...
AbstractThe purpose of this paper is to give conditions under which a continuous mapping admits a lo...
Since the Hadamard Theorem, several metric and topological conditions have emerged in the literature...
We study the global invertibility of non-smooth, locally Lipschitz maps between infinite-dimensional...
We study the global inversion of a continuous nonsmooth mapping f : R-n -> R-n, which may be non-loc...
We consider topological conditions under which a locally invertible map admits a global inverse. Our...
We discuss the problem of global invertibility of nonlinear maps defined on the finitedimensional Eu...
The aim of this paper is to survey some researches of the author on the invertibility in the large...
Abstract. We prove a version of the Inverse Function Theorem for con-tinuous weakly differentiable m...
The paper puts forward sufficient conditions for a mapping from Rn to Rn to be a global homeomorphis...
In this note we prove a global inverse function theorem for homogeneous mappings on . The proof is b...
We obtain a global inverse function theorem guaranteeing that if a smooth mapping of finite-dimensio...
We provide sufficient conditions for a mapping ƒ: Rn → Rn to be a global diffeomorphism in case ƒ n...
Abstract. Fixing a complete Riemannian metric g on � n, we show that a local diffeomorphism f: � n ...
This is an exposition of some basic ideas in the realm of Global Inverse Function theorems. We ...
We discuss the problem of global invertibility of nonlinear maps defined on the finite dimensional E...
AbstractThe purpose of this paper is to give conditions under which a continuous mapping admits a lo...
Since the Hadamard Theorem, several metric and topological conditions have emerged in the literature...
We study the global invertibility of non-smooth, locally Lipschitz maps between infinite-dimensional...
We study the global inversion of a continuous nonsmooth mapping f : R-n -> R-n, which may be non-loc...
We consider topological conditions under which a locally invertible map admits a global inverse. Our...
We discuss the problem of global invertibility of nonlinear maps defined on the finitedimensional Eu...
The aim of this paper is to survey some researches of the author on the invertibility in the large...
Abstract. We prove a version of the Inverse Function Theorem for con-tinuous weakly differentiable m...
The paper puts forward sufficient conditions for a mapping from Rn to Rn to be a global homeomorphis...