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メイン>研究室紹介>中村ゼミ>業績等
業績等:中村准教授
論文
- Y. Nakamura,
Local rings of Cohen-Macaulay F-rational rings are F-rational, Tokyo J. Math., 14 (1991), 41-44.
- Y. Nakamura,
On the Cohen-Macaulay property of A[pt,p(2)t2] for space monomial curves, Nagoya Math. J., 129 (1993), 179-193.
- Y. Nakamura,
On numerical invariants of Noetherian local rings of characteristic p, J. Math. Kyoto Univ., 34 (1994), 1-33.
- S. Goto and Y. Nakamura,
On the Gorensteinness of graded rings associated to ideals of analytic deviation one, Contemporary Math., 159, 51-72.
- S. Goto and Y. Nakamura,
Cohen-Macaulay Rees algebras of ideals having analytic deviation two, Tohoku Math. J., 49, (1994), 573-586.
- S. Goto and Y. Nakamura,
Gorenstein graded rings associated to ideals of analytic deviation two, J. Algebra, 175, (1995), 811-819.
- S. Goto, Y. Nakamura and K. Nishida,
Cohen-Macaulayness of graded rings associated to ideals, J. Math. Kyoto Univ., 36, (1996), 229-250.
- S. Goto, Y. Nakamura and K. Nishida,
Cohen-Macaulay graded rings associated to ideals, Amer. Math. Soc., 118, (1996), 1197-1213.
- S. Goto, Y, Nakamura and K. Nishida,
On the Gorensteinness in graded rings associated to certain ideals of analytic deviation one, Japanese J. of Math., 23, (1997), 303-318.
- T. Korb and Y. Nakamura,
On the Cohen-Macaulayness of multi-Rees algebras and Rees algebras of powers of ideals, J. Math. Soc. Japan, 50, (1998), 451-467.
- Y. Nakamura,
On the Buchsbaum Property of Associated Graded rings, J. of Algebra, 209, (1998), 345-366.
- S. Goto and Y, Nakamura,
Multiplicity and Tight Closures of Parameters, J. of Algebra, 244, (2001), 302-311.
- S. Goto and Y, Nakamura,
The bound of the difference between parameter ideals and their tight closures, Tokyo J. Math., 25, (2002), 41-48.
- S. Goto, K. Kurano, F. Hayasaka and Y. Nakamura,
Rees algebras of the second syzygy module of the residue field of a regular local ring, Contemporary Math, 390, (2005), 97-107.
- Eero Hyry, Yukio Nakamura and Lauri Ojala,
Adjoint ideals and Gorenstein blowups in two-dimensional regular local rings, Math. Z., 254, (2006), 767-783.
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