Abstract
This paper concerns numerical methods for the determination of bifurcation points of certain steady state multiparameter problems in the presence of symmetries. The approach is based on the fact that under general conditions the solution set forms a manifold in the space of all state and parameter variables. The reduced manifold with respect to some subsymmetry is introduced. Methods are presented for the local computation of the submanifold of bifurcation points of the same symmetry.
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