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On Gröbner bases and Buchsbaum algebras

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References

  1. M. Amasaki, Application of the generalized Weierstrass preparation theorem to the study of homogeneous ideals. Trans. Amer. Math. Soc.317, 1–43 (1990).

    Google Scholar 

  2. M. Chang, Characterization of arithmetically Buchsbaum subschemes of codimension 2 in ℙn. J. Differential Geom.31, 323–341 (1990).

    Google Scholar 

  3. D.Eisenbud, Commutative algebra with a view toward algebraic geometry. Graduate Texts in Math.150, New York 1995.

  4. Y. Kamoi, Defining ideals of Buchsbaum semigroup rings. Nagoya Math. J.136, 115–131 (1994).

    Google Scholar 

  5. J.Stückrad and W.Vogel, Buchsbaum Rings and Applications. Berlin-Heidelberg-New York 1986.

  6. N. V. Trung, Bounds for the minimum number of generators of generalized Cohen-Macaulay ideals. J. Algebra90, 1–9 (1984).

    Google Scholar 

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This author would like to thank Massey University for financial support and the Department of Mathematics for its friendly atmosphere while writing this paper.

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Kamoi, Y., Vogel, W. On Gröbner bases and Buchsbaum algebras. Arch. Math 67, 457–464 (1996). https://doi.org/10.1007/BF01270609

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