UNSPECIFIED. (1991) ON THE BIFURCATIONS OF SUBHARMONICS IN REVERSIBLE-SYSTEMS. LECTURE NOTES IN MATHEMATICS, 1463 . pp. 167-192. ISSN 0075-8434

Abstract

Following Vanderbauwhede's approach [23], the study of the local bifurcation of subharmonics in reversible systems leads to reduced equations equivariant under the dihedral groups. Depending on the dimension of the space, or on the type of the involution, the bifurcation equations can change significantly. We investigate some unusual properties of those equations. In particular we classify up to topological codimension 1 the degenerate bifurcations when the dimension of the space is odd and the signature of the involution is +1.

Data sourced from Thomson Reuters' Web of Knowledge

Request changes to a record

Actions (login required)

View Item