Introduced the homological algebra and presented some interesting basic properties of the notion.In this paper we extend the above notion to homology groups and tried to proof the some similar basic properties of the topological homolog groups. We also studied more about the random graph groups of the homology order to find necessary and sufficient conditions for which the hematology is discrete. We followed the analytical induction mathematical method and we found that studying homology groups may be more important than cohomology groups
We introduce a homology theory for k-graphs and explore its fundamental properties. We establish con...
It has been conjectured that the groups of homological dimension one are precisely the nontrivial lo...
Abstract. We investigate the rank gradient and growth of torsion in homol-ogy in residually finite g...
This book is an introduction to the homology theory of topological spaces and discrete groups, focus...
AbstractIn a seminal paper, Erdős and Rényi identified a sharp threshold for connectivity of the ran...
In this paper, we study topological invariants of a class of random groups. Namely, we study right a...
The objective of this paper is to analyze a new approach to homology theory that deals with Causal R...
SIGLELD:84/08581(Homological) / BLDSC - British Library Document Supply Centre2. ed.GBUnited Kingdo
We investigate the rank gradient and growth of torsion in homology in residually finite groups. As a...
AbstractWe explore a weakening of the coherence property of discrete groups studied by F. Waldhausen...
In this thesis we study the homotopy invariant TC(X); the topological complexity of a space X. This ...
An accessible and panoramic account of the theory of random walks on groups and graphs, stressing th...
AbstractWe introduce a homology theory for colored graphs (G, CG which is motivated by topological r...
We introduce and investigate notions of persistent homology for p-groups and for coclass trees of p-...
We introduce a homology theory for colored graphs (G, C_G) which is motivated by topological reasons...
We introduce a homology theory for k-graphs and explore its fundamental properties. We establish con...
It has been conjectured that the groups of homological dimension one are precisely the nontrivial lo...
Abstract. We investigate the rank gradient and growth of torsion in homol-ogy in residually finite g...
This book is an introduction to the homology theory of topological spaces and discrete groups, focus...
AbstractIn a seminal paper, Erdős and Rényi identified a sharp threshold for connectivity of the ran...
In this paper, we study topological invariants of a class of random groups. Namely, we study right a...
The objective of this paper is to analyze a new approach to homology theory that deals with Causal R...
SIGLELD:84/08581(Homological) / BLDSC - British Library Document Supply Centre2. ed.GBUnited Kingdo
We investigate the rank gradient and growth of torsion in homology in residually finite groups. As a...
AbstractWe explore a weakening of the coherence property of discrete groups studied by F. Waldhausen...
In this thesis we study the homotopy invariant TC(X); the topological complexity of a space X. This ...
An accessible and panoramic account of the theory of random walks on groups and graphs, stressing th...
AbstractWe introduce a homology theory for colored graphs (G, CG which is motivated by topological r...
We introduce and investigate notions of persistent homology for p-groups and for coclass trees of p-...
We introduce a homology theory for colored graphs (G, C_G) which is motivated by topological reasons...
We introduce a homology theory for k-graphs and explore its fundamental properties. We establish con...
It has been conjectured that the groups of homological dimension one are precisely the nontrivial lo...
Abstract. We investigate the rank gradient and growth of torsion in homol-ogy in residually finite g...