Normality, equations and syzygies of secant varieties, II

Peter John Demeyer Vermeire

Normality, equations and syzygies of secant varieties, II

COLLEGE OF SCIENCE & ENGINEERING

Research output: Other contribution

Abstract

I will discuss the regularity, normality, and Cohen-Macaulayness of the secant variety to a smooth projective variety, extending work done together with Sidman for curves. I will then discuss how to adapt the Koszul techniques of Green and Lazarsfeld to understand the equations defining secant varieties as well as their syzygies.

Original language	English
State	Published - Apr 11 2009

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title = "Normality, equations and syzygies of secant varieties, II",

abstract = "I will discuss the regularity, normality, and Cohen-Macaulayness of the secant variety to a smooth projective variety, extending work done together with Sidman for curves. I will then discuss how to adapt the Koszul techniques of Green and Lazarsfeld to understand the equations defining secant varieties as well as their syzygies.",

author = "Vermeire, {Peter John Demeyer}",

year = "2009",

month = apr,

day = "11",

language = "English",

type = "Other",

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AU - Vermeire, Peter John Demeyer

PY - 2009/4/11

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N2 - I will discuss the regularity, normality, and Cohen-Macaulayness of the secant variety to a smooth projective variety, extending work done together with Sidman for curves. I will then discuss how to adapt the Koszul techniques of Green and Lazarsfeld to understand the equations defining secant varieties as well as their syzygies.

AB - I will discuss the regularity, normality, and Cohen-Macaulayness of the secant variety to a smooth projective variety, extending work done together with Sidman for curves. I will then discuss how to adapt the Koszul techniques of Green and Lazarsfeld to understand the equations defining secant varieties as well as their syzygies.

M3 - Other contribution

ER -

Normality, equations and syzygies of secant varieties, II

Abstract

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