Outcome for the sequence of the terms in the state (9,6)
Ban Hussein Aliban.ali2103m@ihcoedu.uobaghdad.edu.iqDepartment of MathematicsCollege of Education for Pure Science (Ibn Al-Haitham)University of BaghdadBaghdad, 10071, Iraq0009-0009-2190-8732View full profile → , *Niran Sabah JasimCorresponding authorniraan.s.j@ihcoedu.uobaghdad.edu.iqDepartment of MathematicsCollege of Education for Pure Science (Ibn Al-Haitham)University of BaghdadBaghdad, 10071, Iraq0000-0001-5340-3020View full profile →
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- Received:
- 15 May 2024
- Published Online:
- 21 Mar 2025
- Article type:
- Research Article
- Language:
- EN
- Article no.:
- JDMSC-2021
- Pages:
- 369–373
Abstract
Keywords
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References
[1] D. A. Buchsbaum, “A characteristic-free example of Lascoux resolution and letter place methods for intertwining numbers,” Eur. J. Combin., vol. 25, pp. 1169-1179 (2004).
[2] R. H. Haytham, “The reduction of resolution of Weyl module from characteristic-free resolution in case (4,4,3),” Ibn Al-Haitham J. Pure Appl. Sci., vol. 25, no. 3, pp. 341-355 (2012).
[3] L. R. Vermani, An Elementary Approach to Homological Algebra, Chapman and Hall/CRC, Monographs and Surveys in Pure and Applied Mathematics (2003).
[4] R. H. Haytham and O. A. Alaa, “Complex of Lascoux in Partition (3,3,2),” Ibn Al-Haitham J. Pure Appl. Sci., vol. 28, no. 1, pp. 171-178 (2015).
[5] R. H. Haytham and N. S. Jasim, “On free resolution of Weyl module and zero characteristic resolution in the case of partition (8,7,3),” Baghdad Sci. J., vol. 15, no. 4, pp. 455-465 (2018). [Online]. Available: https://doi.org/10.21123/bsj.2018.15.4.0455.
[6] R. H. Haytham and N. S. Jasim, “Weyl module resolution Res (6,6,4;0,0) in the case of characteristic zero,” Iraqi J. Sci., vol. 62, no. 4, pp. 1344-1348 (2021). [Online]. Available: https://doi.org/10.24996/ijs.2021.62.4.30.
[7] N. S. Jasim, S. J. Sawsan, and I. A. Ahmed, “Enforcement for the partition (7,7,4;0,0),” J. Interdiscip. Math., vol. 24, no. 6, pp. 1669-1676 (2021). [Online]. Available: https://doi.org/10.1080/09720502.2021.1892272.
[8] R. H. Haytham and N. S. Jasim, “Exactness for complex sequence in the skew shape (8,8)/(1,0),” J. Interdiscip. Math., vol. 24, no. 6, pp. 1661-1668 (2021). [Online]. Available: https://doi.org/10.1080/09720502.2021.1892271.
[9] M. S. Fiadh and W. H. Hanoon, “2-Visible submodules and fully 2-visible modules,” Iraqi J. Comput. Sci. Math., vol. 1, no. 2, pp. 24-28 (2020). [Online]. Available: https://doi.org/10.52866/ijcsm.2020.01.01.002.
[10] N. A. S. Salem and N. S. Jasim, “Circularity segmentation for the groups PSL(2,23) and PSL(2,29),” 1st Samarra Int. Conf. Pure Appl. Sci. (SICPS2021) AIP Conf. Proc., vol. 2394, pp. 070032-1–070032-5 (2022). [Online]. Available: https://doi.org/10.1063/5.0121782.
[11] N. S. Jasim and S. S. Noor Alhuda, “Periodical split for the groups PSL(2,31) and PSL(2,37),” J. Discrete Math. Sci. Cryptogr., vol. 25, no. 2, pp. 605-608 (2022). [Online]. Available: https://doi.org/10.1080/09720529.2021.1982490.
[12] S. A. K. Sherouk and N. S. Jasim, “Calculation for the groups SL(2,U), U = 31 and 37,” J. Discrete Math. Sci. Cryptogr., vol. 25, no. 2, pp. 609-613 (2022). [Online]. Available: https://doi.org/10.1080/09720529.2021.1972614.
[13] S. A. Khalaf and N. S. Jasim, “Consequences for the groups SL(2,U), U = 23 and 29,” 1st Samarra Int. Conf. Pure Appl. Sci. (SICPS2021) AIP Conf. Proc., vol. 2394, pp. 070031-1–070031-7 (2022). [Online]. Available: https://doi.org/10.1063/5.0121781.
[14] M. I. Lfta and N. S. Jasim, “Computations for the groups SL(2,81) and SL(2,729),” J. Interdiscip. Math., vol. 26, no. 7, pp. 1373-1378 (2023). [Online]. Available: https://doi.org/10.47974/JIM-1553.
[15] L. A. Alameer, M. S. Fiadh, N. S. Jasim, and J. A. Eleiwy, “Applications for the groups S.U.T.(2,p), where p is prime greater than 9,” Iraqi J. Comput. Sci. Math., vol. 5, no. 1, pp. 78-84 (2024). [Online]. Available: https://doi.org/10.52866/ijcsm.2024.05.01.005.
[16] N. M. Rana, A. Ghaleb, S. F. Mahmood, and L. A. Hadi, “Rad-quasi-prime submodules,” Iraqi J. Comput. Sci. Math., vol. 5, no. 2, pp. 21-25 (2024). [Online]. Available: https://doi.org/10.52866/ijcsm.2024.05.02.002.
[17] A. H. Alwan, “Small intersection graph of subsemimodules of a semimodule,” Commun. Combinatorics Cryptogr. Comput. Sci., vol. 2022, no. 1, pp. 15-22 (2022).
[18] S. Ediz, M. Cancan, and M. R. Farahani, “Eccentric connectivity and connective eccentricity indices of generalized Petersen graphs,” Commun. Combinatorics Cryptogr. Comput. Sci., vol. 2021, no. 1, pp. 1-6 (2021).
[19] R. Ponraj, S. Prabhu, and M. Sivakumar, “Pair mean cordial labeling of total graph of some graphs and prism related graphs,” Commun. Combinatorics Cryptogr. Comput. Sci., vol. 2024, no. 2, pp. 181-192 (2024).
[20] F. O. Oduol and I. O. Okoth, “Counting vertices among all noncrossing trees by levels and degrees,” Commun. Combinatorics Cryptogr. Comput. Sci., vol. 2024, no. 2, pp. 193-212 (2024).
