Singularity Theory and Equivariant Symplectic Maps

by Thomas J Bridges and Jacques E Furter

Appendices

[A.] Equivariant Splitting Lemma
[B.] Signature on configuration space
[C.] Linear stability on configuration space
[D.] Transformation to linear normal form
[E.] Symmetries and conservation laws
[F.] About reversible symplectic maps
[G.] Twist maps and dynamical equivalence
[H.] Z_q-equivariant bifurcation equations and linear stability
[I.] About symmetric symplectic operators
[J.] (p,q)-resonances for symplectic maps
[K.] About reversible equivariant symplectic maps
[L.] Bifurcations and critical points of equivariant functionals
[M.] Instability Lemma
[N.] Isotropy and twisted subgroups of \Sigma\times\Zq