In [1] we introduced a new degree theory for a class of nonlinear Fredholm maps of index zero between open subsets of (real) Banach spaces (or, more generally, Banach manifolds) called oriented maps. This degree extends the theory given by Elworthy-Tromba in [3] and [4], it is developed starting from the Brouwer degree for map
We define a notion of degree for a class of perturbations of nonlinear Fredholm maps of index zero b...
We define a notion of degree for a class of perturbations of nonlinear Fredholm maps of index zero b...
One of the most important and deep properties of the Leray-Schauder degree is the well-known Leray P...
AbstractWe construct a degree theory for oriented Fredholm mappings of index zero between open subse...
AbstractWe construct a degree theory for oriented Fredholm mappings of index zero between open subse...
We define a notion of topological degree for a class of maps (called orientable), defined between re...
In [ A simple notion of orientability for Fredholm maps of index zero between Banach manifolds an...
We construct a degree theory for oriented Fredholm mappings of index zero between open subsets of Ba...
Dans cette note on donne une définition du degre ́ topologique pour une classe d’applications (nomm...
Abstract. We present an integer valued degree theory for locally compact perturbations of Fredholm m...
We present an integer valued degree theory for locally compact perturbations of Fred-holm maps of in...
We present an integer valued degree theory for locally compact perturbations of Fredholm maps of ind...
We present an integer valued degree theory for locally compact perturbations of Fred-holm maps of in...
We present an integer valued degree theory for locally compact perturbations of Fred-holm maps of in...
In a previous paper, the first and third author developed a~degree theory for oriented locally compa...
We define a notion of degree for a class of perturbations of nonlinear Fredholm maps of index zero b...
We define a notion of degree for a class of perturbations of nonlinear Fredholm maps of index zero b...
One of the most important and deep properties of the Leray-Schauder degree is the well-known Leray P...
AbstractWe construct a degree theory for oriented Fredholm mappings of index zero between open subse...
AbstractWe construct a degree theory for oriented Fredholm mappings of index zero between open subse...
We define a notion of topological degree for a class of maps (called orientable), defined between re...
In [ A simple notion of orientability for Fredholm maps of index zero between Banach manifolds an...
We construct a degree theory for oriented Fredholm mappings of index zero between open subsets of Ba...
Dans cette note on donne une définition du degre ́ topologique pour une classe d’applications (nomm...
Abstract. We present an integer valued degree theory for locally compact perturbations of Fredholm m...
We present an integer valued degree theory for locally compact perturbations of Fred-holm maps of in...
We present an integer valued degree theory for locally compact perturbations of Fredholm maps of ind...
We present an integer valued degree theory for locally compact perturbations of Fred-holm maps of in...
We present an integer valued degree theory for locally compact perturbations of Fred-holm maps of in...
In a previous paper, the first and third author developed a~degree theory for oriented locally compa...
We define a notion of degree for a class of perturbations of nonlinear Fredholm maps of index zero b...
We define a notion of degree for a class of perturbations of nonlinear Fredholm maps of index zero b...
One of the most important and deep properties of the Leray-Schauder degree is the well-known Leray P...