Article
An Orthogonal Left Centralizer and Reverse Left Centralizer on Semiprime Rings
Authors
Abstract
Let R be a semiprime ring. Then we prove the following main result: Let R be a 2-torsion free semiprime ring, t be a left centralizer and h be a reverse left centralizer of R, suppose that $t^2 = h^2$. Then $t + h$ and $t - h$ are orthogonal.
Keywords
semiprime ring, left centralizer, reverse left centralizer, orthogonal left centralizer and reverse left centralizer
Citation
Jarullah, F. R. (2022). An orthogonal left centralizer and reverse left centralizer on semiprime rings. Turkish Journal of Computer and Mathematics Education, 13(2), 625–630.
F. R. Jarullah, “An orthogonal left centralizer and reverse left centralizer on semiprime rings,” Turkish Journal of Computer and Mathematics Education, vol. 13, no. 2, pp. 625–630, 2022.
Jarullah FR. An orthogonal left centralizer and reverse left centralizer on semiprime rings. Turkish Journal of Computer and Mathematics Education. 2022;13(2):625–630.
Jarullah, F. R. (2022), ‘An orthogonal left centralizer and reverse left centralizer on semiprime rings’, Turkish Journal of Computer and Mathematics Education, 13(2), pp. 625–630.
Jarullah, Fawaz Ra'Ad. “An Orthogonal Left Centralizer and Reverse Left Centralizer on Semiprime Rings.” Turkish Journal of Computer and Mathematics Education, vol. 13, no. 2, 2022, pp. 625–630.
Jarullah, Fawaz Ra'Ad. “An Orthogonal Left Centralizer and Reverse Left Centralizer on Semiprime Rings.” Turkish Journal of Computer and Mathematics Education 13, no. 2 (2022): 625–630.
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Published by: Engineering Journals
