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Original Articles

Plane valuations and their completions

Pages 2107-2123 | Received 01 Jul 1994, Published online: 27 Jun 2007

Keep up to date with the latest research on this topic with citation updates for this article.

Read on this site (2)

Marina Núñez. (2004) Space Valuations Are Not Uniquely Determined by Their Centers. Communications in Algebra 32:7, pages 2659-2678.
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C. Calindo. (1998) The defining ideal of a plane valuation. Communications in Algebra 26:8, pages 2641-2651.
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Articles from other publishers (6)

Carlos Galindo, Francisco Monserrat & Carlos Jesús Moreno-Ávila. (2021) Discrete Equivalence of Non-positive at Infinity Plane Valuations. Results in Mathematics 76:3.
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Carlos Galindo, Francisco Monserrat & Julio-José Moyano-Fernández. (2018) Minimal plane valuations. Journal of Algebraic Geometry 27:4, pages 751-783.
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C. Galindo & F. Monserrat. (2012) Evaluation codes defined by finite families of plane valuations at infinity. Designs, Codes and Cryptography 70:1-2, pages 189-213.
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C. Galindo & F. Monserrat. (2013) The Abhyankar–Moh Theorem for plane valuations at infinity. Journal of Algebra 374, pages 181-194.
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Silvio Greco & Karlheinz Kiyek. 2004. Algebra, Arithmetic and Geometry with Applications. Algebra, Arithmetic and Geometry with Applications 381 455 .
Antonio Campillo & Carlos Galindo. (1997) On the graded algebra relative to a valuation. Manuscripta Mathematica 92:1, pages 173-189.
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