Results 81 to 90 of about 1,060 (227)

Homotopy ends and Thomason model categories [PDF]

Selecta Mathematica, 2001
39 pages, AMS-TeX file using ...
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Dirac geometry II: coherent cohomology

Forum of Mathematics, Sigma
Dirac rings are commutative algebras in the symmetric monoidal category of $\mathbb {Z}$ -graded abelian groups with the Koszul sign in the symmetry isomorphism.
Lars Hesselholt, Piotr Pstrągowski
doaj   +1 more source

A Survey of Sparse Representation: Algorithms and Applications

IEEE Access, 2015
Sparse representation has attracted much attention from researchers in fields of signal processing, image processing, computer vision, and pattern recognition.
Zheng Zhang, Yong Xu, Jian Yang, Xuelong Li, David Zhang   +4 more
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Homotopy Representations and the Picard Group of the Equivariant Stable Homotopy Category [PDF]

, 2023
Erik Knutsen
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Homotopy epimorphisms and Lusternik-Schnirelmann category [PDF]

Proceedings of the American Mathematical Society, 1975
This paper examines the relationship of the LusternikSchnirelmann category and related numerical homotopy invariants to the epimorphisms in the homotopy category. The results are of the form: if N is a numerical homotopy invariant and f: X -f Y is an epimorphism, then under certain hypotheses N(X) > N(Y).
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A homotopy theory of additive categories with suspensions [PDF]

, 2017
Zhiwei Li
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On Fuzzy ideal Homotopy Lifting Property

Wasit Journal for Pure Sciences
In algebraic topology, F.I.H.L.P., or fuzzy ideal Homotopy Lifting Property is   a key principle that offers a foundation for comprehending continuous mappings between topological spaces.
Shahad Hillal Tuaimah, Daher Waly AL - Baydli AL - Baydli   +1 more
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A convenient category for directed homotopy [PDF]

, 2008
Lisbeth Fajstrup, Jir̆ı́ Rosický
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Six model categories for directed homotopy [PDF]

, 2021
Philippe Gaucher
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The homotopy category and derived category of N-complexes

Journal of Algebra, 2015
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Yang, Xiaoyan, Ding, Nanqing
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