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Some properties of symmetric bi-($\sigma ,\tau $)-derivations in near-rings

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Abstract

In this paper, we introduce a symmetric bi-(;)-derivationin a near-ring and generalize some of the results in [3, 5, 6, 8].

참고문헌 (10)

  1. M. Ashraf, "(;)-derivations on prime near-rings, Archivum Math-ematicum (BRNO)", 40, pp.281~286 (2004)
  2. H. E. Bell, "On derivations in near-ring", pp.3135~ (1987), North-Holland
  3. O. G olba¸sı, "Some properties of prime near-rings with(;)-derivation", 46(2), pp.270~275 (2005)
  4. G. Maksa, "On the trace of symmetric bi-derivations" (1987)
  5. M. A. ¨Ozt¨urk, "On generalized symmetric bi-derivations in prime-rings", 15(2), pp.165~176 (1999)
  6. M. A. ¨Ozt¨urk, "On trace of symmetric bi-derivations in near-rings", 17(1), pp.95~102 (2004)
  7. G. Pilz, "Near-Rings, Second Edition" (1983), North-Holland, Amsterdam
  8. M. Sapancı, "Symmetric bi-derivations on prime rings", 15(1), pp.105~109 (1999)
  9. J. Vukman, "Symmetric bi-derivations on prime and semi-prime rings", 38 (1989)
  10. X. K. Wang, "Derivations in prime near-rings", (2) (1994)

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