Results 31 to 40 of about 31,935 (188)
A heuristic review on the homotopy perturbation method for non-conservative oscillators
Journal of Low Frequency Noise, Vibration and Active Control, 2022 The homotopy perturbation method (HPM) was proposed by Ji-Huan. He was a rising star in analytical methods, and all traditional analytical methods had abdicated their crowns.
Chun-Hui He, Yusry O El-Dib
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Homotopy theory of modules over diagrams of rings
Proceedings of the American Mathematical Society, Series B, 2014 Given a diagram of rings, one may consider the category of modules over them. We are interested in the homotopy theory of categories of this type: given a suitable diagram of model categories ℳ(𝓈) (as 𝓈 runs through the diagram ...
J. P. C. Greenlees, B. Shipley
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Directed Homotopy in Non-Positively Curved Spaces [PDF]
Logical Methods in Computer Science, 2020 A semantics of concurrent programs can be given using precubical sets, in order to study (higher) commutations between the actions, thus encoding the "geometry" of the space of possible executions of the program.
Eric Goubault, Samuel Mimram
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Comparing homotopy categories [PDF]
Journal of K-Theory, 2007 AbstractGiven a suitable functorT:→between model categories, we define a long exact sequence relating the homotopy groups of anyXεwith those ofTX, and use this to describe an obstruction theory for lifting an objectGεto. Examples include finding spaces with given homology or homotopy groups.
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Solving Newell-Whitehead-Segel Equation By using Elzaki Transform and its inverse with The Homotopy Perturbation Method [PDF]
Al-Rafidain Journal of Computer Sciences and MathematicsThis research is a combination of the homotopy perturbation method with Elzaki transform method and Elzaki inverse to solve some nonlinear partial differential equations.
Mohammed Alsofey +1 more
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Homotopy homomorphisms and the classifying space functor
, 2014 We show that the classifying space functor $B: Mon \to Top*$ from the category of topological monoids to the category of based spaces is left adjoint to the Moore loop space functor $\Omega': Top*\to Mon$ after we have localized $Mon$ with respect to all
Vogt, R. M.
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Many homotopy categories are homotopy categories
Topology and its Applications, 2006 A well known theorem of \textit{A. Strøm} [Arch. Math. 23, 435--441 (1972; Zbl 0261.18015)] states that the category of topological spaces admits a model category structure where weak equivalences are homotopy equivalences and fibrations are Hurewicz fibrations. The paper generalizes this result as follows.
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Fusion categories and homotopy theory
Quantum Topology, 2010 We apply the yoga of classical homotopy theory to classification problems of G -extensions of fusion and braided fusion categories, where G is a finite group. Namely, we reduce such problems to classification (up to homotopy) of maps from BG
Etingof, Pavel I. +2 more
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Idempotents in intensional type theory [PDF]
Logical Methods in Computer Science, 2017 We study idempotents in intensional Martin-L\"of type theory, and in particular the question of when and whether they split. We show that in the presence of propositional truncation and Voevodsky's univalence axiom, there exist idempotents that do not ...
Michael Shulman
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On Something Like an Operational Virtuality
Humanities, 2021 We outline here a certain history of ideas concerning the relation between intuitions and their external verification and consider its potential for detrivializing the concept of virtuality.
Alexander Wilson
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