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Homotopy Theory of Function Spaces and Related Topics

About this Title

Yves Félix, Gregory Lupton and Samuel B. Smith, Editors

Publication: Contemporary Mathematics
Publication Year: 2010; Volume 519
ISBNs: 978-0-8218-4929-3 (print); 978-0-8218-8198-9 (online)
DOI: https://doi.org/10.1090/conm/519
MathSciNet review: 2572400

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Table of Contents

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Front/Back Matter

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Survey Article

• Samuel Bruce Smith – The homotopy theory of function spaces: a survey [MR 2648701]

Contributed Articles

• Urtzi Buijs – Upper bounds for the Whitehead-length of mapping spaces [MR 2648702]
• David Chataur – String topology of classifying spaces and gravity algebras [MR 2648703]
• M. C. Crabb – A fibrewise stable splitting and free loops on projective spaces [MR 2648704]
• Yves Félix and Daniel Tanré – Rational homotopy of symmetric products and spaces of finite subsets [MR 2648705]
• J.-B. Gatsinzi – Derivations, Hochschild cohomology and the Gottlieb group [MR 2648706]
• J.-B. Gatsinzi and R. Kwashira – Rational homotopy groups of function spaces [MR 2648707]
• Jeffrey Giansiracusa and Paolo Salvatore – Formality of the framed little 2-discs operad and semidirect products [MR 2648708]
• Marek Golasiński, Daciberg Gonçalves and Peter Wong – James construction, Fox torus homotopy groups, and Hopf invariants [MR 2648709]
• Akira Kono and Shuichi Tsukuda – Notes on the triviality of adjoint bundles [MR 2648710]
• Andrzej Kozlowski and Kohhei Yamaguchi – Spaces of algebraic maps from real projective spaces into complex projective spaces [MR 2648711]
• Katsuhiko Kuribayashi – On the rational cohomology of the total space of the universal fibration with an elliptic fibre [MR 2648712]
• John Oprea and Jeff Strom – On the realizability of Gottlieb groups [MR 2648713]
• Claude L. Schochet and Samuel B. Smith – Localization of grouplike function and section spaces with compact domain [MR 2648714]
• Christoph Wockel – Non-integral central extensions of loop groups [MR 2648715]

Problem List

• Yves Félix – Problems on mapping spaces and related subjects [MR 2648716]