Integral and rational mapping classes-Reference-Cited by-同舟云学术

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Integral and rational mapping classes

Published:2020-07-15 Issue:10 Volume:169 Page:
ISSN:0012-7094
Container-title:Duke Mathematical Journal
language:
Short-container-title:Duke Math. J.

Author:

Manin Fedor,Weinberger Shmuel

Publisher

Duke University Press

Subject

General Mathematics

Reference16 articles.

1. [1] M. Amann, Degrees of self-maps of simply connected manifolds, Int. Math. Res. Not. IMRN 2015, no. 18, 8545–8589.

2. [2] M. Arkowitz and G. Lupton, Rational obstruction theory and rational homotopy sets, Math. Z. 235 (2000), no. 3, 525–539.

3. [3] R. Body, M. Mimura, H. Shiga, and D. Sullivan, $p$-universal spaces and rational homotopy types, Comment. Math. Helv. 73 (1998), no. 3, 427–442.

4. [4] A. K. Bousfield and V. K. Gugenheim, On PL De Rham theory and rational homotopy type, Mem. Amer. Math. Soc. 8 (1976), no. 179.

5. [5] R. Douglas, Positive weight homotopy types, Illinois J. Math. 27 (1983), no. 4, 597–606.

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1. Weight Decompositions on Algebraic Models for Mapping Spaces and Homotopy Automorphisms;Mediterranean Journal of Mathematics;2024-07-11

2. Rational Homotopy Type and Computability;Foundations of Computational Mathematics;2022-08-01

3. Scalable spaces;Inventiones mathematicae;2022-05-09

4. Positive weights and self-maps;Proceedings of the American Mathematical Society;2022-04-29

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