In this papers we introduced new concepts of stability: strongly stable, c-stable, and c-strongly stable. We discussed the stability of fixed points with respect to each of a topology and a base for that topology. We obtained that if a fixed point is stable (strongly stable, c-stable, strongly c- stable respectively) with respect to a base for a topology, then it is stable (strongly stable, c-stable, strongly c- stable respectively) with respect to that topolog
Bridgeland proved that any triangulated category has a associated space of stability conditions whic...
The space of stability conditions on a triangulated category is naturally partitioned into subsets U...
A topological space has the fixed point property if every continuous self-map of that space has at l...
These notes are part of the first chapter of a series of lectures given by the author in the spring ...
The main goal of this paper is to establish the generic stability of Fan-Glicksberg type fixed point...
AbstractWe present a generalization of the notion of topological structure on a set such that DI- or...
AbstractThis paper studies the topological aspects of stable functions. A basic notion of open sets,...
ABSTRACT. We introduce a new technique for proving the classical Stable Manifold theorem for hyperbo...
The criterion for the stability of a fixed point of a compact or condensing multimap in a Banach spa...
Abstract. We study the fixed point property with respect to general vector topologies in L-embedded ...
AbstractThe purpose of this note is to show that stability is not a topological property. That is, t...
Abstract We develop the general theory of topometric spaces, i.e., topological spaces equipped with ...
Algebraic topology is a young subject, and its foundations are not yet firmly in place. I shall give...
We present a complete theory for the stability of non-hyperbolic fixed points of one-dimensional con...
In this work we consider the crtical points of a vector-valued functions, as defined by S. Smale. We...
Bridgeland proved that any triangulated category has a associated space of stability conditions whic...
The space of stability conditions on a triangulated category is naturally partitioned into subsets U...
A topological space has the fixed point property if every continuous self-map of that space has at l...
These notes are part of the first chapter of a series of lectures given by the author in the spring ...
The main goal of this paper is to establish the generic stability of Fan-Glicksberg type fixed point...
AbstractWe present a generalization of the notion of topological structure on a set such that DI- or...
AbstractThis paper studies the topological aspects of stable functions. A basic notion of open sets,...
ABSTRACT. We introduce a new technique for proving the classical Stable Manifold theorem for hyperbo...
The criterion for the stability of a fixed point of a compact or condensing multimap in a Banach spa...
Abstract. We study the fixed point property with respect to general vector topologies in L-embedded ...
AbstractThe purpose of this note is to show that stability is not a topological property. That is, t...
Abstract We develop the general theory of topometric spaces, i.e., topological spaces equipped with ...
Algebraic topology is a young subject, and its foundations are not yet firmly in place. I shall give...
We present a complete theory for the stability of non-hyperbolic fixed points of one-dimensional con...
In this work we consider the crtical points of a vector-valued functions, as defined by S. Smale. We...
Bridgeland proved that any triangulated category has a associated space of stability conditions whic...
The space of stability conditions on a triangulated category is naturally partitioned into subsets U...
A topological space has the fixed point property if every continuous self-map of that space has at l...