We initiate a study of involutions in the setting of complex quasi Jordan algebras and discuss the notions of self-adjoint and unitary elements; besides other results, we also obtain a Russo-Dye…
بواسطة
Reem K. Alhefthi, Akhlaq A. Siddiqui, Fatmah B. Jamjoom
2021
تم النشر فى:
Springer / Indian Journal of Pure and Applied Mathematics
The notion of quasi-Jordan algebras was originally proposed by R. Velasquez and R. Fellipe. Later, M. R. Bremner provided a modification called K-B quasi-Jordan algebras; these include all Jordan…
بواسطة
Reem K. Alhefthi, Akhlaq A. Siddiqui and Fatmah B. Jamjoom
Idempotents play a basic role in the study of algebras. Peirce decomposition induced by an idempotent is
an important tool in the structure theory of non-associative algebras. In this note…
بواسطة
Reem K. Alhefthi, Akhlaq A. Siddiqui, Haifa M. Tahlawi
King Saud University / Department of Mathematics
Math-244 (Linear Algebra) / Semester 2 of Academic Year 1444H
Course Outline:
Weeks 1-4: Matrices and Determinants: Matrices…