Results 11 to 20 of about 1,896 (88)
An Algebraic Approach to the Solutions of the Open Shop Scheduling Problem
Computation, 2023 The open shop scheduling problem (OSSP) is one of the standard scheduling problems. It consists of scheduling jobs associated with a finite set of tasks developed by different machines. In this case, each machine processes at most one operation at a time,
Agustín Moreno Cañadas +3 more
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Computation, 2022 Cayley hash values are defined by paths of some oriented graphs (quivers) called Cayley graphs, whose vertices and arrows are given by elements of a group H. On the other hand, Brauer messages are obtained by concatenating words associated with multisets
María Alejandra Osorio Angarita +4 more
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Snake Graphs Arising from Groves with an Application in Coding Theory
Computation, 2022 Snake graphs are connected planar graphs consisting of a finite sequence of adjacent tiles (squares) T1,T2,…,Tn. In this case, for 1≤j≤n−1, two consecutive tiles Tj and Tj+1 share exactly one edge, either the edge at the east (west) of Tj (Tj+1) or the ...
Agustín Moreno Cañadas +2 more
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Dessins d’Enfants and Brauer Configuration Algebras [PDF]
, 2020 20 pages, to appear in the Proceedings of the LMS workshop 'Galois covers, Grothendieck-Teichmueller theory and dessins d'enfants', Springer Proceedings in Mathematics & Statistics. This paper contains a short survey of dessins d'enfants and Brauer configuration algebras as well as new ...
Malić, Goran, Schroll, Sibylle
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Homological ideals as integer specializations of some Brauer configuration algebras
Ukrains’kyi Matematychnyi Zhurnal, 2022 UDC 512.5 The homological ideals associated with some Nakayama algebras are characterized and enumerated via integer specializations of some suitable Brauer configuration algebras. In addition, it is shown how the number of these homological ideals can be connected with the process of categorification of Fibonacci numbers defined by Ringel and ...
Pedro Fernando Fernández Espinosa +1 more
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JOINT ATTENTION AND THE IMAGO TRINITATIS
Zygon®, Volume 58, Issue 4, Page 860-885, December 2023., 2023 Abstract This article incorporates into Christian theological anthropology some recent findings of a school of scientific researchers in the fields of comparative and developmental psychology. These researchers—namely, Michael Tomasello, Malinda Carpenter, and others affiliated with the Max Planck Institute for Evolutionary Anthropology—have advanced a
Robert Elliot
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On some relationships between snake graphs and Brauer configuration algebras
Algebra and Discrete Mathematics, 2022 In this paper, suitable Brauer configuration algebras are used to give an explicit formula for the number of perfect matchings of a snake graph. Some relationships between Brauer configuration algebras with path problems as the Lindstr\"om problem are described as well.
Espinosa, P. F. F. +4 more
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Schurian‐finiteness of blocks of type A$A$ Hecke algebras
Journal of the London Mathematical Society, Volume 108, Issue 6, Page 2333-2376, December 2023., 2023 Abstract For any algebra A$A$ over an algebraically closed field F$\mathbb {F}$, we say that an A$A$‐module M$M$ is Schurian if EndA(M)≅F$\operatorname{End}_A(M) \cong \mathbb {F}$. We say that A$A$ is Schurian‐finite if there are only finitely many isomorphism classes of Schurian A$A$‐modules, and Schurian‐infinite otherwise. By work of Demonet, Iyama
Susumu Ariki, Sinéad Lyle, Liron Speyer
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Mechanistic modeling of viral particle production
Biotechnology and Bioengineering, Volume 120, Issue 3, Page 629-641, March 2023., 2023 Typical steps included in cellular‐scale models of recombinant viral systems. Transient gene delivery to a host cell via (A) plasmid transfection and (B) recombinant viral infection. (C) The production of a viral vector via a stable cell line. Abstract Viral systems such as wild‐type viruses, viral vectors, and virus‐like particles are essential ...
Christopher T. Canova +2 more
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Brauer configuration algebras and Kronecker modules to categorify integer sequences
Electronic Research Archive, 2022 <abstract><p>Bijections between invariants associated with indecomposable projective modules over some suitable Brauer configuration algebras and invariants associated with solutions of the Kronecker problem are used to categorify integer sequences in the sense of Ringel and Fahr.
Agustín Moreno Cañadas +2 more
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