<--- Back to Details
First PageDocument Content
Birational geometry / Algebraic surfaces / Algebraic curves / Minimal model program / Abelian variety / Resolution of singularities / Enriques–Kodaira classification / Blowing up / Albanese variety / Algebraic geometry / Geometry / Abstract algebra
Date: 2002-12-04 22:00:33
Birational geometry
Algebraic surfaces
Algebraic curves
Minimal model program
Abelian variety
Resolution of singularities
Enriques–Kodaira classification
Blowing up
Albanese variety
Algebraic geometry
Geometry
Abstract algebra

Add to Reading List

Source URL: math.stanford.edu

Download Document from Source Website

File Size: 248,19 KB

Share Document on Facebook

Similar Documents

DuneStar Model 600 Bandpass Filter Characteristics Bob Wolbert, K6XX The DuneStar 600 is a relay-selected bandpass filter array that allows operating two stations on different bands simultaneously-without blowing up your

DocID: 1tIOR - View Document

DuneStar Model 504 Bandpass Filter Characteristics By Bob Wolbert, K6XX The DuneStar 504 is a relay-selected bandpass filter array that allows operating two stations on different bands simultaneously—without blowing up

DocID: 1tGzj - View Document

Symbol / Cohomology / Vector bundle / Blowing up / Mathematics / Spectral theory / Fiber bundles / Table of stars with Bayer designations / Generalised Whitehead product

661 Documenta Math. Decomposable Cycles and Noether-Lefschetz Loci Kieran G. O’Grady1

DocID: 1r88R - View Document

Abstract algebra / Algebra / Vector bundles / Algebraic geometry / Divisor / Ample line bundle / Coherent sheaf / Sheaf / Blowing up / Canonical bundle / Frobenius group / Chow group

SEMI-POSITIVITY AND FROBENIUS CRYSTALS On Semi-Positivity and Filtered Frobenius Crystals by Shinichi MOCHIZUKI* §0. Introduction

DocID: 1r2Rg - View Document

Algebra / Abstract algebra / Topology / Algebraic geometry / Fiber bundles / Algebraic topology / Normal cone / Vector bundles / Sheaf / Blowing up / Jet bundle

EQUIVARIANT ALGEBRAIC GEOMETRY FEBRUARY 9, F INISHING GRR We’re going to finish the proof of Grothendieck-Riemann-Roch for schemes.

DocID: 1r0e2 - View Document