Piotr Nowak-Przygodzki

Fixed point indices of iterations of planar homeomorphisms

Let

The exponential law for partial, local and proper maps and its application to otopy theory

f

General form of fixed point indices of an iterated C 1 map and infiniteness of minimal periods

be a local planar homeomorphism with an isolated fixed point at

The Hopf type theorem for equivariant gradient local maps

0

Periodicity of a sequence of local fixed point indices of iterations

. We study the form of the sequence

Shub’s conjecture for smooth longitudinal maps of

\{\ind(f^n,0)\}_{n\not=0},

On the homotopy equivalence of the spaces of proper and local maps

where

On the topology of spaces of partial and local maps

\ind(f,0)

Path components of the space of gradient vector fields on the two-dimensional disc

is a fixed point index at

THE HOMOTOPY TYPE OF THE SPACE OF GRADIENT VECTOR FIELDS ON THE TWO-DIMENSIONAL DISC

0