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pro vyhledávání: '"Vyas, Rishi"'
Autor:
Mitra, Arnab, Vyas, Rishi
We study special idempotents (as described by Bushnell and Kutzko) and split idempotents in the context of module and derived categories for idempotented algebras. We then characterize these concepts for path algebras of quivers.
Comment: 22 pag
Comment: 22 pag
Externí odkaz:
http://arxiv.org/abs/1804.01559
Autor:
Vyas, Rishi
Weakly stable torsion classes were introduced by the author and Yekutieli to provide a torsion theoretic characterisation of the notion of weak proregularity from commutative algebra. In this paper we investigate weakly stable torsion classes, with a
Externí odkaz:
http://arxiv.org/abs/1802.09457
Autor:
Jain, Neeraj, Sharma, Shashi Kant, Kumawat, Renu, Jain, Praveen K., Kumar, Dayanand, Vyas, Rishi
Publikováno v:
In Micro and Nanostructures September 2022 169
Publikováno v:
Elementary equivalence in Artin groups of finite type, Int. J. Algebra Comput. 28 (2), (2018), 331-344
Irreducible Artin groups of finite type can be parametrized via their associated Coxeter diagrams into six sporadic examples and four infinite families, each of which is further parametrized by the natural numbers. Within each of these four infinite
Externí odkaz:
http://arxiv.org/abs/1707.08353
Autor:
Banthia, Poonam, Vyas, Rishi, Jain, Ankur, Daga, Dhiraj, Ichikawa, Takayuki, Kulshrestha, Vaibhav, Sharma, Asha, Agarwal, RD, Kapoor, Neha, Gambhir, Lokesh, Gautam, Shilpi, Sharma, Gaurav
Publikováno v:
Nanomedicine; 2024, Vol. 19 Issue 29, p2479-2493, 15p
Autor:
Vyas, Rishi, Yekutieli, Amnon
Publikováno v:
Weak proregularity, weak stability, and the noncommutative MGM equivalence, J. Algebra 513, (2018), 265-325
Let A be a commutative ring, and let \a = \frak{a} be a finitely generated ideal in it. It is known that a necessary and sufficient condition for the derived \a-torsion and \a-adic completion functors to be nicely behaved is the weak proregularity of
Externí odkaz:
http://arxiv.org/abs/1608.03543
Autor:
Chiodo, Maurice, Vyas, Rishi
Publikováno v:
J. Group Theory 21 (5), (2018), 949-971
We show that a construction by Aanderaa and Cohen used in their proof of the Higman Embedding Theorem preserves torsion length. We give a new construction showing that every finitely presented group is the quotient of some $C'(1/6)$ finitely presente
Externí odkaz:
http://arxiv.org/abs/1604.03788
Publikováno v:
In Materials Today: Proceedings 2021 38 Part 3:1259-1262
Publikováno v:
In Materials Today: Proceedings 2021 38 Part 3:1214-1217
Autor:
Vyas, Rishi, Luhar, Hiresh
Publikováno v:
Library of Progress-Library Science, Information Technology & Computer; Jul-Dec2024, Vol. 44 Issue 3, p1224-1228, 5p