DOIAbstract
AbstractWe introduce a relative fixed point index indAf of a self-map of a polyhedral pair f : (X, A) → (X, A). We use this index to define a homotopy invariant NX, A(f) which is a lower bound for the number of fixed points
AbstractWe introduce a relative fixed point index indAf of a self-map of a polyhedral pair f : (X, A) → (X, A). We use this index to define a homotopy invariant NX, A(f) which is a lower bound for the number of fixed points
We provide an alternative approach to the equivariant Nielsen fixed point theory developed by P. Wo...
Abstract Employing the induced endomorphism of the fundamental group and using the homotopy classifi...
Abstract Let be a finite polyhedron that has the homotopy type of the wedge of the projective plan...
AbstractLet f:(X,A)→(X,A) be a self map of a pair of compact polyhedra. We define two new Nielsen ty...
AbstractLet ƒ: (X, A)→(X, A) be a selfmap of a pair of compact polyhedra. A surplus Nielsen number S...
AbstractLet f: (X, A)→(X, A) be an admissible selfmap of a pair of metrizable ANR's. A Nielsen numbe...
AbstractIn this paper we present two (not independent) applications of the surplus Nielsen number of...
AbstractLet ƒ:(X,A1,A2) → (X,A1,A2) be a selfmap of a triad which consist of a compact connected pol...
AbstractIn this paper we define model solvmanifold pairs and their diagonal type selfmaps in the tra...
AbstractIt is known that the relative Nielsen number N(f; X, A), the Nielsen number of the complemen...
AbstractA relative root Nielsen number Nrel(ƒ; c) is introduced which is a homotopy invariant lower ...
AbstractThe Reidemeister number R(f) is an upper bound for the Nielsen number N(f) of a selfmap f. F...
AbstractIn this paper, we introduce a Nielsen type number N∗(f,P) for any selfmap f of a partially o...
AbstractLet f:(X,A)→(X,A) be a self-map of a pair of compact ANRs, with X connected. In 1989 the sec...
Nielsen coincidence theory is concerned with the determination of a lower bound of the minimal numbe...
We provide an alternative approach to the equivariant Nielsen fixed point theory developed by P. Wo...
Abstract Employing the induced endomorphism of the fundamental group and using the homotopy classifi...
Abstract Let be a finite polyhedron that has the homotopy type of the wedge of the projective plan...
AbstractLet f:(X,A)→(X,A) be a self map of a pair of compact polyhedra. We define two new Nielsen ty...
AbstractLet ƒ: (X, A)→(X, A) be a selfmap of a pair of compact polyhedra. A surplus Nielsen number S...
AbstractLet f: (X, A)→(X, A) be an admissible selfmap of a pair of metrizable ANR's. A Nielsen numbe...
AbstractIn this paper we present two (not independent) applications of the surplus Nielsen number of...
AbstractLet ƒ:(X,A1,A2) → (X,A1,A2) be a selfmap of a triad which consist of a compact connected pol...
AbstractIn this paper we define model solvmanifold pairs and their diagonal type selfmaps in the tra...
AbstractIt is known that the relative Nielsen number N(f; X, A), the Nielsen number of the complemen...
AbstractA relative root Nielsen number Nrel(ƒ; c) is introduced which is a homotopy invariant lower ...
AbstractThe Reidemeister number R(f) is an upper bound for the Nielsen number N(f) of a selfmap f. F...
AbstractIn this paper, we introduce a Nielsen type number N∗(f,P) for any selfmap f of a partially o...
AbstractLet f:(X,A)→(X,A) be a self-map of a pair of compact ANRs, with X connected. In 1989 the sec...
Nielsen coincidence theory is concerned with the determination of a lower bound of the minimal numbe...
We provide an alternative approach to the equivariant Nielsen fixed point theory developed by P. Wo...
Abstract Employing the induced endomorphism of the fundamental group and using the homotopy classifi...
Abstract Let be a finite polyhedron that has the homotopy type of the wedge of the projective plan...
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