Te paper collects results and open problems concerning several classes of functions that generalize uniform continuity in various ways, including those metric spaces (generalizing Atsuji spaces) where all continuous functions have the property of being close to uniformly continuous
A metric space X is straight if for each finite cover of X by closed sets, and for each real valued ...
A metric space X is straight if for each finite cover of X by closed sets, and for each real valued ...
AbstractA metric space X is straight if for each finite cover of X by closed sets, and for each real...
A generalization of uniformly continuous map (uniformly approachable function) is sutdied, as well a...
The purpose of this paper is to determine which metric spaces X and Y are such that the uniformly co...
The purpose of this study is to give some uniform continuity definitions for real valued functions a...
Continuity, epsilin-delta limit definition, uniform continuityThis Demonstration illustrates a theor...
AbstractIn this paper, we present a definition of uniform continuity which applies to morphisms in t...
We consider metric spaces X with the nice property that any continuous function f:X → R which is uni...
AbstractWe consider metric spaces X with the nice property that any continuous function f:X→R which ...
AbstractThe purpose of this paper is to determine which metric spaces X and Y are such that the unif...
AbstractLet B be an ideal of subsets of a metric space 〈X,d〉. This paper considers a strengthening o...
Uniformly approachable (UA) functions are a common generalization of uniformly continuous functions ...
This thesis is concerned with an investigation of the generalizations of continuous real functions o...
AbstractA metric space (X,d) is called an Atsuji space if every real-valued continuous function on (...
A metric space X is straight if for each finite cover of X by closed sets, and for each real valued ...
A metric space X is straight if for each finite cover of X by closed sets, and for each real valued ...
AbstractA metric space X is straight if for each finite cover of X by closed sets, and for each real...
A generalization of uniformly continuous map (uniformly approachable function) is sutdied, as well a...
The purpose of this paper is to determine which metric spaces X and Y are such that the uniformly co...
The purpose of this study is to give some uniform continuity definitions for real valued functions a...
Continuity, epsilin-delta limit definition, uniform continuityThis Demonstration illustrates a theor...
AbstractIn this paper, we present a definition of uniform continuity which applies to morphisms in t...
We consider metric spaces X with the nice property that any continuous function f:X → R which is uni...
AbstractWe consider metric spaces X with the nice property that any continuous function f:X→R which ...
AbstractThe purpose of this paper is to determine which metric spaces X and Y are such that the unif...
AbstractLet B be an ideal of subsets of a metric space 〈X,d〉. This paper considers a strengthening o...
Uniformly approachable (UA) functions are a common generalization of uniformly continuous functions ...
This thesis is concerned with an investigation of the generalizations of continuous real functions o...
AbstractA metric space (X,d) is called an Atsuji space if every real-valued continuous function on (...
A metric space X is straight if for each finite cover of X by closed sets, and for each real valued ...
A metric space X is straight if for each finite cover of X by closed sets, and for each real valued ...
AbstractA metric space X is straight if for each finite cover of X by closed sets, and for each real...