Results for SL (2, p), p=3,5 and 7

The collection of whole - account grade maps respecting a restricted group G of commutative group cf (G,Z) beneath spot wise addendum. Into these one group own - account generalized characters a subgroup indicate R(G). Whole invertible ´ model form a group on a field F indicate ( ,F). A homo. of GL(n,F) to F-{0} is the determinant of these model, ( ,F) indicate the kernel of it. Thus ( ,F) is a subgp. of ( ,F) include whole models of determinant 1 on F. Let vector void on F, indicate whole linear isomo. of V upon same, a representation of G for representation void is a homo. of to . A representation model of is a homo. of to , where is the degree of the representation model. From the rational representations character table (CTRR) we compute the cyclic decomposition (CD) for , and 7 to (2, ).

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Publication Details

Journal
Babylonian Journal of Mathematics
Published
2024-11-30
DOI
https://doi.org/10.58496/bjm/2024/014
Primary Topic
Advanced Algebra and Geometry
Type
article
Field-Weighted Citation Impact
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article

Results for SL (2, p), p=3,5 and 7

Mohammed Serdar I. Kirdar, Shrooq Bahjat Smeein, Niran Sabah Jasim, Mohammed Yasin et al.
Babylonian Journal of Mathematics
Advanced Algebra and Geometry
article

Results for SL (2, p), p=3,5 and 7

Mohammed Serdar I. Kirdar, Shrooq Bahjat Smeein, Niran Sabah Jasim, Mohammed Yasin, Amal Rashid Al Hajri
article en

Abstract

The collection of whole - account grade maps respecting a restricted group G of commutative group cf (G,Z) beneath spot wise addendum. Into these one group own - account generalized characters a subgroup indicate R(G). Whole invertible ´ model form a group on a field F indicate ( ,F). A homo. of GL(n,F) to F-{0} is the determinant of these model, ( ,F) indicate the kernel of it. Thus ( ,F) is a subgp. of ( ,F) include whole models of determinant 1 on F. Let vector void on F, indicate whole linear isomo. of V upon same, a representation of G for representation void is a homo. of to . A representation model of is a homo. of to , where is the degree of the representation model. From the rational representations character table (CTRR) we compute the cyclic decomposition (CD) for , and 7 to (2, ).

Babylonian Journal of MathematicsVol. 2024
University of Baghdad (IQ), University of Technology - Iraq (IQ), An-Najah National University (PS), German University of Technology (OM), Muscat College (OM)
Openalex Percentile: Top 58%
Advanced Algebra and Geometry
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