A Note on Permuting Tri-Derivation In Near Ring

z) ( ) ( ) (wy)] ( )D(y) ( ) ( ) ( ) (wy) ( )tt y) ( ) ( ) (wy)] ( )D(y) ( ) ( ) ( ) (wy) ( )tt σ) ( ) ( ) (wy)] ( )D(y) ( ) ( ) ( ) (wy) ( )tt ,) ( ) ( ) (wy)] ( )D(y) ( ) ( ) ( ) (wy) ( )tt D(x(

A Note on Permuting Tri-Derivation In Near Ring

             

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  • M. Ashraf, A. Ali and S. Ali; “( )-derivations στ,τ-derivations
  • on prime near-rings”, Archivum Mathematicum
  • (BRNO), Tomus 40: 281-286 (2004).
  • H. E. Bell and G. Mason; “On derivations in near- ring, near-rings and near-fields”, North-Holland, Math. Studies 137: 31-35(1987).
  • M. Bresar; “Community Maps, a survey, Taiwanese”, J. Math. 8(3):361-397(2004).
  • Y. Çeven and M. A. Öztürk; “Some properties of symmetric bi-( )-derivations in near- rings, τ
  • σ( )-derivations in near- rings,
  • Commun”. Korean Math. Soc. 22 (4):487- 491(2007).
  • M. A. Öztürk; “Permuting tri-derivations in prime and semi-prime rings”, East Asian Math. J. ,15(2):177-190(1999).
  • K.-H. Park and Y.-S. Jung; “On permuting tri- derivations and commutativity in prime near rings”, Commun. Korean Math. Soc. 25(1):1-9 (2010).
  • G. Pilz; “Near-Rings”, Second Edition, North- Holland, Asterdam, (1983).
  • M. Uçkun and M. A. Öztürk; “On the trace of symmetric bi-gamma-derivations in gamma-near- rings”, Houston . Math., 33(2):323-339(2007)..