DERIVATIONS AND BIDERIVATIONS OF QUATERNION RINGS

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SAFARI S.; Ghosseiri Nader M.

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Seminar Paper

Paper Information

Seminar: IRANIAN ALGEBRA SEMINAR
Year:2016 | Issue:25

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Title

DERIVATIONS AND BIDERIVATIONS OF QUATERNION RINGS

Author(s)

SAFARI S. | Ghosseiri Nader M.

Keywords

UATERNION RING

JORDAN DERIVATION

DERIVATION

BIDERIVATION

Abstract

LET S&NBSP;BE ANY RING WITH IDENTITY IN WHICH 2 IS INVERTIBLE AND LET H(S) BE THE QUATERNION RING OVER S. IN THE PRESENT PAPER, WE SHOW THAT ANY DERIVATION/fa?page=1&sort=1&ftyp=all&fgrp=all&fyrs=all" target="_blank"> JORDAN DERIVATION OF H(S) IS A DERIVATION, AND EVERY DERIVATION OF H(S) DECOMPOSES INTO THE SUM OF A DERIVATION INDUCED BY A DERIVATION ON S AND AN INNER DERIVATION. MOREOVER, WE SHOW THAT EVERY BIDERIVATION OF H(S) IS INNER. SOME RELATED RESULTS ARE ALSO OBTAINED.

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APA: Copy

SAFARI, S., & Ghosseiri, Nader M.. (2016). DERIVATIONS AND BIDERIVATIONS OF QUATERNION RINGS. IRANIAN ALGEBRA SEMINAR. SID. https://sid.ir/paper/938730/en

Vancouver: Copy

SAFARI S., Ghosseiri Nader M.. DERIVATIONS AND BIDERIVATIONS OF QUATERNION RINGS. 2016. Available from: https://sid.ir/paper/938730/en

IEEE: Copy

S. SAFARI, and Nader M. Ghosseiri, “DERIVATIONS AND BIDERIVATIONS OF QUATERNION RINGS,” presented at the IRANIAN ALGEBRA SEMINAR. 2016, [Online]. Available: https://sid.ir/paper/938730/en

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