Student Algebraic Geometry

Date:  Monday, January 28, 2013
Location:  4088 East Hall (3:00 PM to 4:00 PM)

Title:  Fujita's conjecture in characteristic p

Abstract:   We will discuss a result by K.E.Smith on Fujita's freeness conjecture in positive characteristic. If X is a smooth projective variety of dimension d over an algebraically closed field of characteristic p and L is an ample globally generated line bundle on X, then K_X+mL is globally generated when m\geq d+1. The original proof uses tight closure, I will present D.Keeler's simplied proof of this result and some generalizations (for example Fujita's very ampleness conjecture in this setting).


Speaker:  Linquan Ma
Institution:  UM

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