In many situations, we would like to check whether an algorithmically given mapping f:A --\u3e B is injective, surjective, and/or bijective. These properties have a practical meaning: injectivity means that the events of the action f can be, in principle, reversed, while surjectivity means that every state b from the set B can appear as a result of the corresponding action. In this paper, we discuss when algorithms are possible for checking these properties
This paper considers the computer vision problem of testing whether two equal cardinality point sets...
The universal cover T G of a connected graph G is the unique (possible infinite) tree covering G, i....
The universal cover T G of a connected graph G is the unique (possible infinite) tree covering G, i....
In this short note, we give a criterion for the injectivity of tame mappings. Thi
AbstractWe define four new properties of parallel maps for cellular automata, viz., strong surjectiv...
In the function mapping x->f(x), the domain is all x values and the range is all f(x) values. If f(a...
Abstract: Abstraction mappings are one of the major tools used to construct correctness proofs for c...
This paper introduces three sets of sufficient conditions for generating bijective simplicial mappin...
ABSTRACT. Injectivity with respect to morphisms having λ-presentable domains and codomains is charac...
Abstract. This paper introduces three sets of sufficient conditions, for generating bijective simpli...
As a partial answer to a question of Rao, a deterministic and customizable efficient algorithm is pr...
Abstract The aim of this paper is to study a novel property of Boolean mappings called local interti...
AbstractWe prove a sufficient condition for injectivity in a class of mappings defined on open conne...
After demonstrating the existence of nontrivial information Jossless parallel maps on one-dimensiona...
Our comps began as a search for a “near-bijection ” (a mapping which works on all but a small number...
This paper considers the computer vision problem of testing whether two equal cardinality point sets...
The universal cover T G of a connected graph G is the unique (possible infinite) tree covering G, i....
The universal cover T G of a connected graph G is the unique (possible infinite) tree covering G, i....
In this short note, we give a criterion for the injectivity of tame mappings. Thi
AbstractWe define four new properties of parallel maps for cellular automata, viz., strong surjectiv...
In the function mapping x->f(x), the domain is all x values and the range is all f(x) values. If f(a...
Abstract: Abstraction mappings are one of the major tools used to construct correctness proofs for c...
This paper introduces three sets of sufficient conditions for generating bijective simplicial mappin...
ABSTRACT. Injectivity with respect to morphisms having λ-presentable domains and codomains is charac...
Abstract. This paper introduces three sets of sufficient conditions, for generating bijective simpli...
As a partial answer to a question of Rao, a deterministic and customizable efficient algorithm is pr...
Abstract The aim of this paper is to study a novel property of Boolean mappings called local interti...
AbstractWe prove a sufficient condition for injectivity in a class of mappings defined on open conne...
After demonstrating the existence of nontrivial information Jossless parallel maps on one-dimensiona...
Our comps began as a search for a “near-bijection ” (a mapping which works on all but a small number...
This paper considers the computer vision problem of testing whether two equal cardinality point sets...
The universal cover T G of a connected graph G is the unique (possible infinite) tree covering G, i....
The universal cover T G of a connected graph G is the unique (possible infinite) tree covering G, i....