Results 291 to 300 of about 6,563,661 (318)
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Decomposable Free Loop Spaces

Canadian Journal of Mathematics, 1987
In this paper we study the spaces X having the property that the space of free loops on X is equivalent in some sense to the product of X by the space of based loops on X. We denote by ΛX the space of all continuous maps from S1 to X, with the compact-open topology.
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Braid groups and loop spaces

Russian Mathematical Surveys, 1999
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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The Space of Loops on a Homogeneous Space and Rational Equivalence

Bulletin of the London Mathematical Society, 1999
Let \(G\) be a Lie group, let \(H\) be a closed subgroup, let \(\Omega(G/H)\) be the loop space of the homogeneous space \(G/H\), and let \(\Omega_0(G/H)\) be a component of \(\Omega(G/H)\). The author constructs a rational equivalence from \(\Omega_0(G/H)\) to a product \(P\times Q\), where \(P\) is a product of odd-dimensional spheres and \(Q\) is a ...
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Homotopical Nilpotency of Loop-Spaces

Canadian Journal of Mathematics, 1969
In this paper we shall work in the category of countable CW-complexes with base point and base point preserving maps. All homotopies shall also respect base points. For simplicity, we shall frequently use the same symbol for a map and its homotopy class. Given spaces X, Y, we denote the set of homotopy classes of maps from X to Y by [X, Y].
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Topological coHochschild homology and the homology of free loop spaces

Mathematische Zeitschrift, 2022
Anna Marie Bohmann   +2 more
exaly  

Loop space

Physical Review D, 1982
R. A. Brandt   +3 more
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Transient Close-Range Electromagnetic Field Coupling Between Loop Antennas at the Interface of Dissipative Half-Spaces

IEEE Transactions on Antennas and Propagation, 2021
Martin Stumpf, Giulio Antonini
exaly  

Infinite loop spaces from operads with homological stability

Advances in Mathematics, 2017
Ulrike Tillmann
exaly  

Iterated loop spaces

The Annals of Mathematics, 1966
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GROUPOIDS, LOOP SPACES AND QUANTIZATION OF 2-PLECTIC MANIFOLDS

Reviews in Mathematical Physics, 2013
Christian Saemann, Richard J Szabo
exaly  

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