Patil, DP and Sengupta, I
(1999)
*Minimal set of generators for the derivation module of certain monomial curves.*
In: Communications in Algebra, 27
(11).
pp. 5619-5631.

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Official URL: http://www.tandfonline.com/doi/abs/10.1080/0092787...

## Abstract

Let K be a field of characteristic zero and let m(0),..., m(e-1) be a sequence of positive integers. Let C be an algebroid monomial curve in the affine e-space A(K)(e) defined parametrically by X-0 = T-m0,..., Xe-1 = Tme-1 and let A be the coordinate ring of C. In this paper, we assume that some e - 1 terms of m(0),..., m(e-1) form an arithmetic sequence and construct a minimal set of generators for the derivation module Der(K)(A) of A and write an explicit formula for mu (Der(K)(A)).

Item Type: | Journal Article |
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Additional Information: | Copyright of this article belongs to Taylor and Francis Group. |

Department/Centre: | Division of Physical & Mathematical Sciences > Mathematics |

Date Deposited: | 30 Jun 2011 11:13 |

Last Modified: | 30 Jun 2011 11:13 |

URI: | http://eprints.iisc.ernet.in/id/eprint/38668 |

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