Unstable splittings related to Brown-Peterson cohomology J. Michael Boardman and W. Stephen Wilson Abstract. We give a new and relatively easy proof of the splitting theorem of the second author for the spaces in the Ome

Source URL: www.math.jhu.edu

• Algebra
• Abstract algebra
• Mathematics
• Group theory
• Homotopy theory
• Cohomology theories
• Homological algebra
• Spectral sequence
• Cohomology
• Hopf algebra
• Homology
• Steenrod algebra

73 Documenta Math. Singular Bott-Chern Classes and the Arithmetic Grothendieck

Source URL: documenta.sagemath.org

• Characteristic classes
• Algebraic geometry
• Vector bundles
• Chern class
• ChernWeil homomorphism
• Splitting principle
• Arakelov theory
• Chow group
• K-theory
• GrothendieckRiemannRoch theorem
• Coherent sheaf
• Tautological bundle

GLOBAL SOLVABLY CLOSED ANABELIAN GEOMETRY Shinichi Mochizuki July 2006 

Source URL: www.kurims.kyoto-u.ac.jp

• Galois theory
• Algebraic number theory
• Class field theory
• Galois group
• Splitting of prime ideals in Galois extensions
• Galois extension
• tale fundamental group
• Galois cohomology
• Norm residue isomorphism theorem
• Abelian extension
• Field extension
• Fundamental theorem of Galois theory

ON TRAIN TRACK SPLITTING SEQUENCES HOWARD MASUR, LEE MOSHER, AND SAUL SCHLEIMER Abstract. We present a structure theorem for the subsurface projections of train track splitting sequences. For the proof we introduce induc

Source URL: www.math.uchicago.edu

The University of Hong Kong DEPARTMENT OF MATHEMATICS MATH3302/MATH4302 Algebra II Assignment 5 Due: Tuesday 1 pm, April 14, 2015. In the following, E, F, K are fields.

Source URL: hkumath.hku.hk

• Field
• Splitting field
• Galois theory
• Fundamental theorem of Galois theory
• Galois group
• Abstract algebra
• Algebra
• Field theory

Chern numbers and Hilbert Modular Varieties Dylan Attwell-Duval Department of Mathematics and Statistics McGill University Montreal, Quebec [removed]

Source URL: www.fields.utoronto.ca

• Algebraic topology
• Chern class
• Hirzebruch–Riemann–Roch theorem
• Stiefel–Whitney class
• Splitting principle
• Surface of general type
• Pontryagin class
• Line bundle
• Euler class
• Topology
• Characteristic classes
• Abstract algebra

Chapter 8 Factoring of Prime Ideals in Galois Extensions 8.1

Source URL: www.math.uiuc.edu

• Algebraic number theory
• Field theory
• Splitting of prime ideals in Galois extensions
• Artin reciprocity law
• Frobenius endomorphism
• Field
• Galois group
• Fundamental theorem of Galois theory
• Proofs of quadratic reciprocity
• Abstract algebra
• Algebra
• Galois theory

PDF Document

Source URL: www.ias.ac.in

• Curvature
• Riemannian geometry
• Mathematical physics
• Connection
• Ricci curvature
• Riemannian manifold
• Exponential map
• Manifold
• Splitting theorem
• Differential geometry
• Geometry
• Mathematical analysis

APPENDIX: POTENTIAL MODULARITY OF ELLIPTIC CURVES OVER TOTALLY REAL FIELDS JEAN-PIERRE WINTENBERGER The following theorem is well known to experts. Theorem 0.1. Let E an elliptic curve over a totally real number field F

Source URL: www-irma.u-strasbg.fr

• Galois theory
• Field theory
• Group theory
• Analytic number theory
• Galois module
• Algebraic number field
• Elliptic curve
• Cyclotomic character
• Splitting of prime ideals in Galois extensions
• Abstract algebra
• Algebra
• Algebraic number theory

Course 311, Part IV: Galois Theory Problems Hilary Term[removed]Use Eisenstein’s criterion to verify that the following polynomials are irreducible over Q:— (i ) t2 − 2;

Source URL: www.maths.tcd.ie

• Galois group
• Finite field
• Normal extension
• Galois theory
• Field extension
• Discriminant
• Fundamental theorem of algebra
• Splitting field
• Separable polynomial
• Abstract algebra
• Algebra
• Field theory