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Radical Young's Diagrams Core

Ammar S. Mahmood Hanan S. Mohammed · University of Mosul, College of Education for Pure Science · 2011

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Abstract:<br /> This is research is basically deals with the representation theory that is specifically on Hecke algebra and q-Schur algebra, where β-numbers of a partition has sufficient effect in both types of algebra.<br /> The objective of this work is to expand the results of Fayers that is by adding new runners to β-numbers, to represent a "tree", and by other hand, we decide to reduce the runners reaching another new definition "radical" by using both mathematically and computer programming ways.

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APA 7

Mohammed, A. S. M. H. S. (2011). Radical Young's Diagrams Core. https://doi.org/10.33899/edusj.2011.51408

MLA

Mohammed, Ammar S. Mahmood Hanan S. "Radical Young's Diagrams Core." 2011. https://doi.org/10.33899/edusj.2011.51408.

Chicago

Mohammed, Ammar S. Mahmood Hanan S. 2011. "Radical Young's Diagrams Core.". https://doi.org/10.33899/edusj.2011.51408.

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Mohammed, A. S. M. H. S. 2011, Radical Young's Diagrams Core, University of Mosul, College of Education for Pure Science, available at: https://doi.org/10.33899/edusj.2011.51408 [Accessed 5 Aug. 2026].

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Title
Radical Young's Diagrams Core
Author / contributors
Ammar S. Mahmood Hanan S. Mohammed
Publisher
University of Mosul, College of Education for Pure Science
Publication year
2011
ISSN
1812-125X
ISSN
1812-125X
Language
English

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