BibTeX
CSL-JSON
MLA
Harvard
Une généralisation de la conjecture de point fixe de Schauder
release_5jjpumvq4jbb7m2bc34ohl4b5q
by
Robert Cauty
Released
as a article
.
2012
Abstract
We prove the following generalisation of Schauder's fixed point conjecture:
Let C_1,...,C_n be convex subsets of a Hausdorff topological vector space.
Suppose that the C_i are closed in C=C_1∪...∪ C_n. If f:C→ C is a
continuous function whose image is contained in a compact subset of C, then
its Lefschetz number Λ(f) is defined. If Λ(f)0, then f has
a fixed point.
In text/plain
format
Archived Files and Locations
application/pdf 220.6 kB
file_i6zzbry3vvhipo76b3r5lfz3gm
|
archive.org (archive) |
Read Archived PDF
Preserved and Accessible
arXiv
1201.2586v1
Work Entity
access all versions, variants, and formats of this works (eg, pre-prints)
access all versions, variants, and formats of this works (eg, pre-prints)
Cite This
Lookup Links