S Mallikarjuna Rao’s scientific contributions

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Publications (11)


Reverse Derivations in Prime Rings
  • Research
  • File available

February 2018

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407 Reads

C Jaya

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G Venkata

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S Mallikarjuna Rao
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Symmetric skew 4-derivations on semi prime rings

January 2016

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93 Reads

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2 Citations

In this paper we introduce the notation of symmetric skew 4-derivation of Semiprime ring and we consider R be a non-commutative 2, 3-torsion free semi prime ring, I be a non zero two sided ideal of R, a; be anautomorphism of R, and D:R4→ R be a symmetric skew 4-derivation associated with the automorphism a. If f is trace of D such that [f(x), a(x)] ∈ Z for all x∈I, then [f(x), a(x)] =0, for all x∈I.



Citations (3)


... Relationship between derivations and reverse derivations with examples were given by [13]. Recently there has been a great deal of work done by many authors on commuting and centralizing mappings on prime rings and semiprime rings, see ([4], [5], [6], [9], [10]). In [2] studied the notion of a * -derivation of . ...

Reference:

Some Results on Symmetric Reverse ∗-n-Derivations
Symmetric skew 4-derivations on semi prime rings

... Golbasi [5] extended some well known results concerning derivations of prime rings to the generalized derivations and a nonzero left ideal of a prime ring which is semi prime as a ring. Jaya Subba Reddy et.al [7,8] studied centralizing and commutating left generalized derivation on prime ring is commutative. Afrah Mohammad Ibraheem [1] studied right ideal and generalized reverse derivation on prime rings is commutative. ...

Right Ideals of Prime Rings with Left Generalized Derivations

International Journal of Mathematics Trends and Technology

... Jaya Subba Reddy et.al. [8][9][10][11] have proved some results of generalized reverse derivations on prime rings, Centralizing and commuting left generalized derivations on Prime Rings, Homomorphism or Anti-homomorphism of left (α, 1)derivations in Prime rings and (α,1) reverse derivations on prime near-rings. Oukhtite et.al. ...

Centralizing and Commuting Left Generalized Derivations on Prime Rings

Bulletin of Mathematical Sciences and Applications