About Artincokernel of The Group (Q2l 2×C7) Where l≠2l is prime number
In this research,westudied cyclic decomposition of the abelian factor group: AC(Q2l 2 C7) = R ( Q2l 2 C7 ) / T( Q2l 2 C7 ) when l2l is prime number.The group(Q2l 2 C7) is the direct product group of the quaternion group Q2l 2 ,which has an order of4l 2 ,and the cyclic group C7which has an order of7.As a result ,the order of thegroup(Q2l 2 C7) is given by | Q2l 2 C7 | = 28l 2 .Thus,cyclic decomposition of AC(Q2l 2 C7) is:
Authors
- Salah Hassoun Jihadi
Publication Details
- Journal
- Journal of research in applied mathematics.
- Published
- 2025-04-01
- DOI
- https://doi.org/10.35629/0743-11040617
- Primary Topic
- Nanomaterials for catalytic reactions
- Type
- article
- Field-Weighted Citation Impact
- 0.00