Fiber cones and the integral closure of ideals.

R. Hübl; C. Huneke

Collectanea Mathematica (2001)

  • Volume: 52, Issue: 1, page 85-100
  • ISSN: 0010-0757

Abstract

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Let (R,m) be a Noetherian local ring and let I C R be an ideal. This paper studies the question of when m I is integrally closed. Particular attention is focused on the case R is a regular local ring and I is a reduced ideal. This question arose through a question posed by Eisenbud and Mazur on the existence of evolutions.

How to cite

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Hübl, R., and Huneke, C.. "Fiber cones and the integral closure of ideals.." Collectanea Mathematica 52.1 (2001): 85-100. <http://eudml.org/doc/41705>.

@article{Hübl2001,
abstract = {Let (R,m) be a Noetherian local ring and let I C R be an ideal. This paper studies the question of when m I is integrally closed. Particular attention is focused on the case R is a regular local ring and I is a reduced ideal. This question arose through a question posed by Eisenbud and Mazur on the existence of evolutions.},
author = {Hübl, R., Huneke, C.},
journal = {Collectanea Mathematica},
keywords = {Ideales; Anillo local noetheriano; integral closure of ideals; evolutions; product of integrally closed ideals; regular local ring; Rees algebra; syzygetic ideal; fibre cone},
language = {eng},
number = {1},
pages = {85-100},
title = {Fiber cones and the integral closure of ideals.},
url = {http://eudml.org/doc/41705},
volume = {52},
year = {2001},
}

TY - JOUR
AU - Hübl, R.
AU - Huneke, C.
TI - Fiber cones and the integral closure of ideals.
JO - Collectanea Mathematica
PY - 2001
VL - 52
IS - 1
SP - 85
EP - 100
AB - Let (R,m) be a Noetherian local ring and let I C R be an ideal. This paper studies the question of when m I is integrally closed. Particular attention is focused on the case R is a regular local ring and I is a reduced ideal. This question arose through a question posed by Eisenbud and Mazur on the existence of evolutions.
LA - eng
KW - Ideales; Anillo local noetheriano; integral closure of ideals; evolutions; product of integrally closed ideals; regular local ring; Rees algebra; syzygetic ideal; fibre cone
UR - http://eudml.org/doc/41705
ER -

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