AbstractWe show how locally smooth actions of compact Lie groups on a manifold X can be used to obtain new upper bounds for the topological complexity TC(X), in the sense of Farber. We also obtain new bounds for the topological complexity of finitely generated torsion-free nilpotent groups
We will discuss the proof of the equality TC(G)=2cd(G) for nonabelian hyperbolic groupsNon UBCUnrevi...
We will discuss the proof of the equality TC(G)=2cd(G) for nonabelian hyperbolic groupsNon UBCUnrevi...
We establish sharp upper bounds for the topological complexity TC(X) of motion planning algorithms i...
AbstractWe show how locally smooth actions of compact Lie groups on a manifold X can be used to obta...
We investigate the notion of complexity for finitely presented groups and the related notion of comp...
We prove for non-elementary torsion-free hyperbolic groups Γ and all r ≥ 2 that the higher topologic...
Abstract. We introduce a geometric invariant, called finite decomposition complexity (FDC), to study...
We show that the topological complexity of an aspherical space X is bounded below by the cohomologi...
We show that the invariant topological complexity defines a new numerical invariant for orbifolds. ...
We show that the invariant topological complexity defines a new numerical invariant for orbifolds. ...
Questions of the following sort are addressed:Does a given Lie group or Lie algebra act effectiv...
We prove that the topological complexity TC(π) equals cd(π×π) for certain toral relatively hyperboli...
We give simple upper bounds for rational sectional category and use them to compute invariants of th...
Abstract. We present a new approach to equivariant version of the topological complexity, called a s...
We encode a compact Lie group action on a compact manifold by the Sullivan model of its Borel constr...
We will discuss the proof of the equality TC(G)=2cd(G) for nonabelian hyperbolic groupsNon UBCUnrevi...
We will discuss the proof of the equality TC(G)=2cd(G) for nonabelian hyperbolic groupsNon UBCUnrevi...
We establish sharp upper bounds for the topological complexity TC(X) of motion planning algorithms i...
AbstractWe show how locally smooth actions of compact Lie groups on a manifold X can be used to obta...
We investigate the notion of complexity for finitely presented groups and the related notion of comp...
We prove for non-elementary torsion-free hyperbolic groups Γ and all r ≥ 2 that the higher topologic...
Abstract. We introduce a geometric invariant, called finite decomposition complexity (FDC), to study...
We show that the topological complexity of an aspherical space X is bounded below by the cohomologi...
We show that the invariant topological complexity defines a new numerical invariant for orbifolds. ...
We show that the invariant topological complexity defines a new numerical invariant for orbifolds. ...
Questions of the following sort are addressed:Does a given Lie group or Lie algebra act effectiv...
We prove that the topological complexity TC(π) equals cd(π×π) for certain toral relatively hyperboli...
We give simple upper bounds for rational sectional category and use them to compute invariants of th...
Abstract. We present a new approach to equivariant version of the topological complexity, called a s...
We encode a compact Lie group action on a compact manifold by the Sullivan model of its Borel constr...
We will discuss the proof of the equality TC(G)=2cd(G) for nonabelian hyperbolic groupsNon UBCUnrevi...
We will discuss the proof of the equality TC(G)=2cd(G) for nonabelian hyperbolic groupsNon UBCUnrevi...
We establish sharp upper bounds for the topological complexity TC(X) of motion planning algorithms i...
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