Quasi-complete intersections of monomial curves in projective three-space

被引：0

作者：

Bresinsky, H

Stückrad, J

机构：

[1] Univ Maine, Dept Math & Stat, Orono, ME 04469 USA

[2] Univ Leipzig, Fak Math & Informat, Math Inst, D-04109 Leipzig, Germany

来源：

COMMUNICATIONS IN ALGEBRA | 1999年 / 27卷 / 11期

关键词：

D O I：

10.1080/00927879908826769

中图分类号：

O1 [数学];

学科分类号：

0701 ; 070101 ;

摘要：

We classify completely all quasi-complete intersections of monomial curves in IPK3, K an infinite field, see Theorem 4.1 and Theorem 4.2. This completes the investigations started in [4].

引用

页码：5487 / 5506

页数：20

共 8 条

[1] ON THE STRUCTURE OF LOCAL COHOMOLOGY MODULES FOR MONONOMIAL CURVES IN P-K(3) [J].

BRESINSKY, H ;

CURTIS, F ;

FIORENTINI, M ;

HOA, LT .

NAGOYA MATHEMATICAL JOURNAL, 1994, 136 :81-114

[2] Quasi-complete intersection ideals of height 2 [J].

Bresinsky, H ;

Schenzel, P ;

Stuckrad, J .

JOURNAL OF PURE AND APPLIED ALGEBRA, 1998, 127 (02) :137-145

[3] CALCULATION OF GENERATING SETS OF PROJECTED VERONESEAN IDEALS WITH GENERAL ZERO (T0M,T0M-RT1R,T0M-ST1S,T1M) [J].

BRESINSKY, H ;

RENSCHUCH, B .

MATHEMATISCHE NACHRICHTEN, 1980, 96 :257-269

[4] ON GENERATING SETS AND GROBNER BASES FOR POLYNOMIAL IDEALS [J].

BRESINSKY, H ;

CURTIS, F .

COMMUNICATIONS IN ALGEBRA, 1992, 20 (08) :2271-2287

[5] GENERATORS AND RELATIONS OF ABELIAN SEMIGROUPS AND SEMIGROUP RINGS [J].

HERZOG, J .

MANUSCRIPTA MATHEMATICA, 1970, 3 (02) :175-&

[6] ON THE EQUATIONS WHICH ARE NEEDED TO DEFINE A CLOSED SUBSCHEME OF THE PROJECTIVE-SPACE [J].

PORTELLI, D ;

SPANGHER, W .

JOURNAL OF PURE AND APPLIED ALGEBRA, 1995, 98 (01) :83-93

[7] ON QUASI-COMPLETE INTERSECTIONS [J].

STUCKRAD, J .

ARCHIV DER MATHEMATIK, 1992, 58 (06) :529-538

[8]

Zariski O., 1960, Commutative Algebra, VII

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