Add to ORKGAbstract. We show that, for a closed non-orientable surface F, an automorphism of H1(F,Z) is induced by a homeomorphism of F if and only if it preserves the (mod 2) intersection pairing. We shall also prove the corresponding result for punctured surfaces
Let M be a closed surface. By Homeo(M) we denote the group of orientation preserving homeomorphisms...
Let M be a closed surface. By Homeo(M) we denote the group of orientation preserving homeomorphisms...
We prove that if f is an orientation-preserving homeomorphism of a closed orientable surface M whose...
Abstract. We show that, for a closed non-orientable surface F, an automor-phism of H1(F,Z) is induce...
AbstractThe purpose of this paper is to show the Arnold conjecture for homeomorphisms of closed and ...
AbstractLet S be a topological, orientable, closed surface. Two (self)-homeomorphisms Φ1 and Φ2 of S...
AbstractFor each closed hyperbolic (orientable or nonorientable) surface F, we provide a positive in...
In this paper we will introduce the concept of canonical reducing set of a surfacehomeomorphism,and ...
For each closed hyperbolic (orientable or nonorientable) surface F, we provide a positive integer h(...
Recall that the first homology group H1(G) of a group G is the derived quotient G/[G, G]. The first ...
Abstract. The Epstein-Baer theory of curve isotopies is basic to the remark-able theorem that homoto...
We prove that if f is an orientation-preserving homeomorphism of a closed orientable surface M whose...
AbstractLet S be a topological, orientable, closed surface. Two (self)-homeomorphisms Φ1 and Φ2 of S...
We prove that if f is an orientation-preserving homeomorphism of a closed orientable surface M whose...
Abstract. In this work we study homeomorphisms of closed orientable sur-faces homotopic to the ident...
Let M be a closed surface. By Homeo(M) we denote the group of orientation preserving homeomorphisms...
Let M be a closed surface. By Homeo(M) we denote the group of orientation preserving homeomorphisms...
We prove that if f is an orientation-preserving homeomorphism of a closed orientable surface M whose...
Abstract. We show that, for a closed non-orientable surface F, an automor-phism of H1(F,Z) is induce...
AbstractThe purpose of this paper is to show the Arnold conjecture for homeomorphisms of closed and ...
AbstractLet S be a topological, orientable, closed surface. Two (self)-homeomorphisms Φ1 and Φ2 of S...
AbstractFor each closed hyperbolic (orientable or nonorientable) surface F, we provide a positive in...
In this paper we will introduce the concept of canonical reducing set of a surfacehomeomorphism,and ...
For each closed hyperbolic (orientable or nonorientable) surface F, we provide a positive integer h(...
Recall that the first homology group H1(G) of a group G is the derived quotient G/[G, G]. The first ...
Abstract. The Epstein-Baer theory of curve isotopies is basic to the remark-able theorem that homoto...
We prove that if f is an orientation-preserving homeomorphism of a closed orientable surface M whose...
AbstractLet S be a topological, orientable, closed surface. Two (self)-homeomorphisms Φ1 and Φ2 of S...
We prove that if f is an orientation-preserving homeomorphism of a closed orientable surface M whose...
Abstract. In this work we study homeomorphisms of closed orientable sur-faces homotopic to the ident...
Let M be a closed surface. By Homeo(M) we denote the group of orientation preserving homeomorphisms...
Let M be a closed surface. By Homeo(M) we denote the group of orientation preserving homeomorphisms...
We prove that if f is an orientation-preserving homeomorphism of a closed orientable surface M whose...