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Showing 2004 · math.ATShow all
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math.AT2004
Linking and coincidence invariants
Ulrich Koschorke
Given a link map f into a manifold of the form Q = N \times \Bbb R, when can it be deformed to an unlinked position (in some sense, e.g. where its components map to disjoint \Bbb R…
math.AT2004★ 4 cited
Nielsen coincidence theory in arbitrary codimensions
Ulrich Koschorke
Given two maps f_1, f_2 : M^m \longrightarrow N^n between manifolds of the indicated arbitrary dimensions, when can they be deformed away from one another? More generally: what is…