Direct Product and Homomorphism of Flower

mohd Shahoodh

doi:10.31185/wjcm.129

Direct Product and Homomorphism of Flower

Authors

mohd Shahoodh ministry of education

DOI:

https://doi.org/10.31185/wjcm.129

Keywords:

group theory, flower, homomorphism, direct product, algebraic structure

Abstract

In this paper an algebraic structure namely flower has been considered. This paper presents the notation of the direct product of two flowers and studied some of its basic properties. Then, this notation has been generalized to a finite family of flowers. Furthermore, the notation of flower homomorphism has been also studied with some of its properties. We proved some properties in view of these notations.

References

S. A. Ozbal, "Direct Product of Bitonic Algebras", Adiyaman university, Journal of Science, vol. 12, no.1, pp. 56-69, 2022.

A. Setiani, S. Gemawati and L. Deswita, "Direct Product of BP-Algebras", International Journal of Mathematics Trends and Technology, vol. 66, no. 10, pp. 63-69, 2020.

J. Angeline, V. Lingcong and J. C. Endam, "Direct Product of B-Algebras", International Journal of Algebra,vol.10, no. 1,pp. 33-40, 2016.

S. Widianto, S. Gemawati and Kartini, "Direct Product of BG-Algebras", International Jour-nal of Algebra, vol.13,no. 5,pp. 239-247, 2019.

R. C. Teves and J. C. Endam, "Direct Product of BF-Algebras", International Journal of Al-gebra, vol. 10, no.3, pp.125-132, 2019.

J. Angeline, V. Lingcong and J. C. Endam, "Mappings of the Direct Product of B-Algebras", International Journal of Algebra, vol. 10, no.3,pp.133-140, 2016.

A. T. Al-lahham, "New Algebraic Systems Flower, Garden and Farm", Journal for Basic Science, vol. 20, no. 1,pp. 9-19, 2004.

M. J. Atteya and D. I. Ressan, 2008. "On New Algebraic Systems", Um-Salama Science Journal, vol.5, no.1, pp. 149-154, 2008.