Results 41 to 50 of about 165,958,425 (294)
A–infinity algebras, strand algebras, and contact categories [PDF]
In previous work we showed that the contact category algebra of a quadrangulated surface is isomorphic to the homology of a strand algebra from bordered sutured Floer theory. Being isomorphic to the homology of a differential graded algebra, this contact category algebra has an A-infinity structure, allowing us to combine contact structures not just by
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Eilenberg–Moore Monoids and Backtracking Monad Transformers [PDF]
We develop an algebraic underpinning of backtracking monad transformers in the general setting of monoidal categories. As our main technical device, we introduce Eilenberg–Moore monoids, which combine monoids with algebras for strong monads. We show that
Maciej Piróg
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Directed Algebraic Topology, Categories and Higher Categories [PDF]
This paper is a survey of the author's exploration of the links between algebraic topology and computer science, more precisely with concurrency theory. This paper is based on the author's contribution at the conference ``Charles Ehresmann; 100 ans'', Amiens, 7-9 October 2005.
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Derived categories of nodal algebras
In this article we classify indecomposable objects of the derived categories of finitely-generated modules over certain infinite-dimensional algebras. The considered class of algebras (which we call nodal algebras) contains such well-known algebras as the complete ring of a double nodal point $\kk[[x,y]]/(xy)$ and the completed path algebra of the ...
Drozd, Y., Burban, I.
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Aspects of algebraic Algebras [PDF]
In this paper we investigate important categories lying strictly between the Kleisli category and the Eilenberg-Moore category, for a Kock-Z\"oberlein monad on an order-enriched category. Firstly, we give a characterisation of free algebras in the spirit
Dirk Hofmann, Lurdes Sousa
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Frobenius–Schur Indicator for Categories with Duality
We introduce the Frobenius–Schur indicator for categories with duality to give a category-theoretical understanding of various generalizations of the Frobenius–Schur theorem including that for semisimple quasi-Hopf algebras, weak Hopf C*-algebras and ...
Kenichi Shimizu
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Partial algebras, meaning categories and algebraization
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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The homotopy categories of injective modules of derived discrete algebras [PDF]
Zhe H. The homotopy categories of injective modules of derived discrete algebras.
Zhe, Han
core
Controlling the Field Assisted Sintering Technology (FAST) parameters, dwell temperature and cooling rate, significantly influences the microstructural evolution in titanium aluminide GE4822. Significant γ‐lamellar colonies develop only upon cooling through the α‐transus.
Jack Krohn, James Pepper, Martin Jackson
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ON AUTOMORPHISMS OF CATEGORIES OF UNIVERSAL ALGEBRAS
Let [Formula: see text] be a variety of universal algebras. We suggest an approach for describing automorphisms of a category [Formula: see text] of free [Formula: see text]-algebras. In particular, this approach allows us to answer the question: is an automorphism of such a category inner?
Boris I. Plotkin, Grigori Zhitomirski
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