The special case for resolution of two rows : Weyl module for skewpartitions (9,6)/(2,0) & (9,6)/(3,0)

The present article is to study a certain cases for resolutions two rows for Weyl module, where F & DrƑ are free modules over a commutative ring R & divided power algebra for degree r, respectively in the cases for the skew-partition (9,6)/(2,0) & (9,6)/(3,0). Two cases for resolution. Weyl modules are associated with the two-row skew-partition when the second row comes forward to the left for the first, creeping two & three in different cases. To determine the limits for that characteristic-free element & f& the exactness for the Weyl resolution, simply describe contracting homotopy for the skew-partition using a homological approach, which means the letter-place techniques, contracting homotopy, “place polarization”.

Authors

Publication Details

Journal
Journal of Discrete Mathematical Sciences and Cryptography
Published
2025-01-01
DOI
https://doi.org/10.47974/jdmsc-2142
Primary Topic
graph theory and CDMA systems
Type
article
Field-Weighted Citation Impact
0.00
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article

The special case for resolution of two rows : Weyl module for skewpartitions (9,6)/(2,0) & (9,6)/(3,0)

Shaymaa N. Abd-Alridah
Journal of Discrete Mathematical Sciences and Cryptography
graph theory and CDMA systems
article

The special case for resolution of two rows : Weyl module for skewpartitions (9,6)/(2,0) & (9,6)/(3,0)

Shaymaa N. Abd-Alridah
article en

Abstract

The present article is to study a certain cases for resolutions two rows for Weyl module, where F & DrƑ are free modules over a commutative ring R & divided power algebra for degree r, respectively in the cases for the skew-partition (9,6)/(2,0) & (9,6)/(3,0). Two cases for resolution. Weyl modules are associated with the two-row skew-partition when the second row comes forward to the left for the first, creeping two & three in different cases. To determine the limits for that characteristic-free element & f& the exactness for the Weyl resolution, simply describe contracting homotopy for the skew-partition using a homological approach, which means the letter-place techniques, contracting homotopy, “place polarization”.

Journal of Discrete Mathematical Sciences and CryptographyVol. 28(4-A)
Openalex Percentile: Top 87%
graph theory and CDMA systems
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