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GRADED PRIMAL SUBMODULES OF GRADED MODULES

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Let G be an abelian monoid with identity e. Let R be a G-graded commutative ring, and M a graded R-module. In this paper we first introduce the concept of graded primal submodules of M and give some basic results concerning this class of submodules. Then we characterize the graded primal ideals of the idealization R(+)M.

Abstract

Let G be an abelian monoid with identity e. Let R be a G-graded commutative ring, and M a graded R-module. In this paper we first introduce the concept of graded primal submodules of M and give some basic results concerning this class of submodules. Then we characterize the graded primal ideals of the idealization R(+)M.

참고문헌 (13)

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  2. J. Dauns, "Primal modules", Comm. Algebra, 25(8), pp.2409~2435 (1997)
  3. S. Ebrahimi Atani, "On graded weakly prime ideals", Turkish J. Math, 30(4), pp.351~358 (2006)
  4. S. Ebrahimi Atani, "On graded prime submodules", Chaing Mai J. Sci, 33(1), pp.3~7 (2006)
  5. S. Ebrahimi Atani, "Graded multiplication modules and the graded ideal Θg(M)", Turk. J. Math, 33, pp.1~9 (2009)
  6. S. Ebrahimi Atani, "On graded multiplication modules", Chiang Mai J. Sci., To appear, ~
  7. S. Ebrahimi Atani, "Graded primal ideals, Georgian Math. J., Ahead of print", ~
  8. L. Fuchs, "On primal ideals", Proc. Amer. Math. Soc, pp.1~6 (1950)
  9. J. A. Huckaba, "Commutative Rings with Zero-Divisors, monographs and textbooks in Pure and Applied mathematics" (1988), Marcel Dekker, Inc
  10. C. Nastasescu, "Methods of Graded Rings(Lecture Notes in Mathe-matics, 1836)" (1836), Springer-Verlag
  11. M. Refai, "On Graded Primary Ideals", Turkish J. Math, 28(3), pp.217~229 (2004)
  12. R. Y. Sharp, "Asymptotic behaviour of certain sets of attached prime ideals", J. London Math. Soc, 34(2), pp.212~218 (1986)
  13. P. Smith, "Some remarks on multiplication modules", Arch. Math, 50(3), pp.223~235 (1988)

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