summary:For any two continuous maps $f$, $g$ between two solvmanifolds of the same dimension satisfying the Mostow condition, we give a technique of computation of the Lefschetz coincidence number of $f$, $g$. This result is an extension of the result of Ha, Lee and Penninckx for completely solvable case
The Nielsen coincidence theory is well understood for a pair of maps between $n$-dimensional compact...
AbstractD. Anosov shows that N(f)=|L(f)| for all continuous selfmaps f on a nilmanifold. For a given...
Let $f,g:M_1 → M_2$ be maps where $M_1$ and $M_2$ are connected triangulable oriented n-manifolds so...
summary:For any two continuous maps $f$, $g$ between two solvmanifolds of the same dimension satisfy...
AbstractMcCord (1991) claimed that Nielsen coincidence numbers and Lefschetz coincidence numbers are...
AbstractFor a given pair of maps f,g:X→M from an arbitrary topological space to an n-manifold, the L...
Abstract. For a given pair of maps f, g: X →M from an arbitrary topolog-ical space to an n-manifold,...
AbstractLet M, N be compact, connected, oriented manifolds of the same dimension, having boundaries ...
AbstractSuppose M1,M2 are compact, connected orientable manifolds of the same dimension. Then for al...
96 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 1999.In Chapter 1 a Lefschetz-type ...
Let X be an arbitrary topological space and let Y be a closed connected oriented n-dimensional manif...
Given a pair of maps f, g: N1 → N2 where N1, N2 are compact nilmanifolds of the same dimension, in [...
Let/. It :0 ---0 G be any two self maps of a compact connected oriented Lie group G. In this paper, ...
the converse of the Lefschetz coincidence theorem by Peter Wong (Lewiston, Me.) Abstract. Let f, g: ...
In this thesis we present some well-known results in algebraic topology. More precisely, we are goin...
The Nielsen coincidence theory is well understood for a pair of maps between $n$-dimensional compact...
AbstractD. Anosov shows that N(f)=|L(f)| for all continuous selfmaps f on a nilmanifold. For a given...
Let $f,g:M_1 → M_2$ be maps where $M_1$ and $M_2$ are connected triangulable oriented n-manifolds so...
summary:For any two continuous maps $f$, $g$ between two solvmanifolds of the same dimension satisfy...
AbstractMcCord (1991) claimed that Nielsen coincidence numbers and Lefschetz coincidence numbers are...
AbstractFor a given pair of maps f,g:X→M from an arbitrary topological space to an n-manifold, the L...
Abstract. For a given pair of maps f, g: X →M from an arbitrary topolog-ical space to an n-manifold,...
AbstractLet M, N be compact, connected, oriented manifolds of the same dimension, having boundaries ...
AbstractSuppose M1,M2 are compact, connected orientable manifolds of the same dimension. Then for al...
96 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 1999.In Chapter 1 a Lefschetz-type ...
Let X be an arbitrary topological space and let Y be a closed connected oriented n-dimensional manif...
Given a pair of maps f, g: N1 → N2 where N1, N2 are compact nilmanifolds of the same dimension, in [...
Let/. It :0 ---0 G be any two self maps of a compact connected oriented Lie group G. In this paper, ...
the converse of the Lefschetz coincidence theorem by Peter Wong (Lewiston, Me.) Abstract. Let f, g: ...
In this thesis we present some well-known results in algebraic topology. More precisely, we are goin...
The Nielsen coincidence theory is well understood for a pair of maps between $n$-dimensional compact...
AbstractD. Anosov shows that N(f)=|L(f)| for all continuous selfmaps f on a nilmanifold. For a given...
Let $f,g:M_1 → M_2$ be maps where $M_1$ and $M_2$ are connected triangulable oriented n-manifolds so...