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Trudy Instituta Matematiki i Mekhaniki UrO RAN, 2021, Volume 27, Number 1, Pages 220–239
DOI: https://doi.org/10.21538/0134-4889-2021-27-1-220-239
(Mi timm1804)
 

This article is cited in 1 scientific paper (total in 1 paper)

Morita equivalence classes of principal blocks with elementary abelian defect groups of order 64

C. G. Ardito

City University London
Full-text PDF (428 kB) Citations (1)
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Abstract: We classify the Morita equivalence classes of principal blocks with elementary abelian defect groups of order 64 with respect to a complete discrete valuation ring with an algebraically closed residue field of characteristic two.
Keywords: Donovan's conjecture; finite groups; Morita equivalence; block theory; modular representation theory.
Funding agency Grant number
University of Manchester
This paper is part of the work done by the author during his PhD at the University of Manchester, supported by a Manchester Research Scholar Award and a President's Doctoral Scholar Award.
Received: 06.09.2020
Revised: 01.10.2020
Accepted: 05.10.2020
Bibliographic databases:
Document Type: Article
MSC: Primary 20C20; Secondary 16D90, 20C05
Language: English
Citation: C. G. Ardito, “Morita equivalence classes of principal blocks with elementary abelian defect groups of order 64”, Trudy Inst. Mat. i Mekh. UrO RAN, 27, no. 1, 2021, 220–239
Citation in format AMSBIB
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\by C.~G.~Ardito
\paper Morita equivalence classes of principal blocks with elementary abelian defect groups of order 64
\serial Trudy Inst. Mat. i Mekh. UrO RAN
\yr 2021
\vol 27
\issue 1
\pages 220--239
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\crossref{https://doi.org/10.21538/0134-4889-2021-27-1-220-239}
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\elib{https://elibrary.ru/item.asp?id=44827407}
\scopus{https://www.scopus.com/record/display.url?origin=inward&eid=2-s2.0-85114215800}
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  • https://www.mathnet.ru/eng/timm/v27/i1/p220
  • This publication is cited in the following 1 articles:
    Citing articles in Google Scholar: Russian citations, English citations
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    Trudy Instituta Matematiki i Mekhaniki UrO RAN
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    Full-text PDF :17
    References:11
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