<--- Back to Details
First PageDocument Content
Scheme theory / Commutative algebra / General topology / Ring theory / Noetherian topological space / Spectrum of a ring / Zariski topology / Coherent sheaf / Irreducible component / Abstract algebra / Algebraic geometry / Algebra
Date: 2015-04-15 15:08:50
Scheme theory
Commutative algebra
General topology
Ring theory
Noetherian topological space
Spectrum of a ring
Zariski topology
Coherent sheaf
Irreducible component
Abstract algebra
Algebraic geometry
Algebra

PROPERTIES OF SCHEMES Contents 1. Introduction 2. Constructible sets 3. Integral, irreducible, and reduced schemes

Add to Reading List

Source URL: stacks.math.columbia.edu

Download Document from Source Website

File Size: 456,57 KB

Share Document on Facebook

Similar Documents

Zariski structures and noncommutative geometry B. Zilber University of Oxford http://www.people.maths.ox.ac.uk/ ∼zilber: Zariki Geometries (forthcoming book); A class of quantum Zariski geometries;

Zariski structures and noncommutative geometry B. Zilber University of Oxford http://www.people.maths.ox.ac.uk/ ∼zilber: Zariki Geometries (forthcoming book); A class of quantum Zariski geometries;

DocID: 1rq8r - View Document

PROPERTIES OF SCHEMES  Contents 1. Introduction 2. Constructible sets 3. Integral, irreducible, and reduced schemes

PROPERTIES OF SCHEMES Contents 1. Introduction 2. Constructible sets 3. Integral, irreducible, and reduced schemes

DocID: 11XMY - View Document

Internat. J. Math. & Math. Sci. Vol. 8 No[removed]197

Internat. J. Math. & Math. Sci. Vol. 8 No[removed]197

DocID: RzS0 - View Document

Zariski Geometries Geometry from the logician’s point of view Boris Zilber 20 March 2009

Zariski Geometries Geometry from the logician’s point of view Boris Zilber 20 March 2009

DocID: Rsej - View Document

Algebraic Geometry I Fall 2013 Eduard Looijenga Rings are always supposed to possess a unit element 1 and a ring homomorphism will always take unit to unit. We allow that 1 = 0, but in that case we get of course the zer

Algebraic Geometry I Fall 2013 Eduard Looijenga Rings are always supposed to possess a unit element 1 and a ring homomorphism will always take unit to unit. We allow that 1 = 0, but in that case we get of course the zer

DocID: Nx8r - View Document