Configuration-Spaces and Iterated Loop-Spaces.
Graeme Segal (1973)
Inventiones mathematicae
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Displaying similar documents to “The Radius of Convergence of Poincaré Series of Loop Spaces.”
Configuration-Spaces and Iterated Loop-Spaces.
A Model for Computing Rational Algebraic K-Theory of Simply Connected Spaces.
W.-c. Hsiang, R.E. Staffeldt (1982)
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A simple construction for the Fischer-Griess monster group.
J.H. Conway (1985)
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A Geometric Characterization of Moufang Hexagons.
Mark A. Ronan (1980)
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Commutative Moufang Loops and Bessel Functions.
Jonathan D.H. Smith (1982)
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Mod p loop space homology.
S. Halperin, Y. Félix, J.-M. Lemaire (1989)
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Half Moufang implies Moufang for finite generalized quadrangles.
J.A. Thas, S.E. Payne, Van Maldeghem (1991)
Inventiones mathematicae
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Poincaré duality and commutative differential graded algebras
Pascal Lambrechts, Don Stanley (2008)
Annales scientifiques de l'École Normale Supérieure
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We prove that every commutative differential graded algebra whose cohomology is a simply-connected Poincaré duality algebra is quasi-isomorphic to one whose underlying algebra is simply-connected and satisfies Poincaré duality in the same dimension. This has applications in rational homotopy, giving Poincaré duality at the cochain level, which is of interest in particular in the study of configuration spaces and in string topology.
Higher Forms of Homotopy Commutativity and Finite Loop Spaces.
C.A. McGibbon (1989)
Mathematische Zeitschrift
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Homotopy commutativity of finite loop spaces.
L. Saumell (1991)
Mathematische Zeitschrift
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A Spectral Sequence Concerning the Double Suspension.
Paul Selick (1981)
Inventiones mathematicae
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