Higher equivariant and invariant topological complexity

Abstract

In this paper we introduce the concepts of higher equivariant and invariant topological complexity; and study their properties. Then we compare them with equivariant LS-category. We give lower and upper bounds for these new invariants. We compute some of these invariants for moment angle complexes.

arXiv comment14 pages, comments are welcome

References in corpus (1)

• Some Aspects of Equivariant LS-category

Cited by in corpus (3)

• Maps of degree one, relative LS category and higher topological complexities
• An upper bound for higher topological complexity and higher strongly equivariant complexity
• Morita Invariance of Equivariant Lusternik-Schnirelmann Category and Invariant Topological Complexity