The degree of the secant variety and the join of monomial curves.

Kristian Ranestad

Collectanea Mathematica (2006)

  • Volume: 57, Issue: 1, page 27-41
  • ISSN: 0010-0757

Abstract

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A monomial curve is a curve parametrized by monomials. The degree of the secant variety of a monomial curve is given in terms of the sequence of exponents of the monomials defining the curve. Likewise, the degree of the join of two monomial curves is given in terms of the two sequences of exponents.

How to cite

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Ranestad, Kristian. "The degree of the secant variety and the join of monomial curves.." Collectanea Mathematica 57.1 (2006): 27-41. <http://eudml.org/doc/41809>.

@article{Ranestad2006,
abstract = {A monomial curve is a curve parametrized by monomials. The degree of the secant variety of a monomial curve is given in terms of the sequence of exponents of the monomials defining the curve. Likewise, the degree of the join of two monomial curves is given in terms of the two sequences of exponents.},
author = {Ranestad, Kristian},
journal = {Collectanea Mathematica},
keywords = {Curvas algebraicas; Secantes},
language = {eng},
number = {1},
pages = {27-41},
title = {The degree of the secant variety and the join of monomial curves.},
url = {http://eudml.org/doc/41809},
volume = {57},
year = {2006},
}

TY - JOUR
AU - Ranestad, Kristian
TI - The degree of the secant variety and the join of monomial curves.
JO - Collectanea Mathematica
PY - 2006
VL - 57
IS - 1
SP - 27
EP - 41
AB - A monomial curve is a curve parametrized by monomials. The degree of the secant variety of a monomial curve is given in terms of the sequence of exponents of the monomials defining the curve. Likewise, the degree of the join of two monomial curves is given in terms of the two sequences of exponents.
LA - eng
KW - Curvas algebraicas; Secantes
UR - http://eudml.org/doc/41809
ER -

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