Finite, Countable, and Bounded CM type Graham Leuschke, 9 April 03 Notation: (R, m, k) is a complete local ring (graded if time allows at the end) Usually k = C. Always Cohen–Macaulay (depth R = dim R)

Source URL: www.leuschke.org

THE EQUIVARIANT COMPLEX COBORDISM RING OF A FINITE ABELIAN GROUP WILLIAM ABRAM, IGOR KRIZ Abstract. We compute the equivariant (stable) complex cobordism ring (M UG )∗ for finite abelian groups G.

Source URL: www.math.lsa.umich.edu

• Algebraic topology
• Homotopy theory
• Surgery theory
• Cobordism
• Differential topology
• Cohomology
• Classifying space
• Sheaf
• Ring
• Spectrum
• Equivariant cohomology
• Whitehead torsion

c Proceedings of the Edinburgh Mathematical Society, 343–362
DOI:S0013091504000902 Printed in the United Kingdom PRODUCTS OF IDEMPOTENT ENDOMORPHISMS OF

Source URL: www-users.york.ac.uk

• Lie algebras
• Ring theory
• Abstract algebra
• Algebraic structures
• Non-associative algebras
• Idempotent
• Ring
• Algebra over a field
• F-algebra
• Cartan subalgebra
• Approximately finite-dimensional C*-algebra
• Symmetric cone

PDF Document

Source URL: fma2.math.uni-magdeburg.de

• Algebra
• Abstract algebra
• Mathematics
• Fourier analysis
• Combinatorics
• Difference set
• Pott
• Sheaf
• Ring
• Multiplier
• Mathematical optimization
• Finite field

Batch binary Edwards D. J. Bernstein University of Illinois at Chicago NSF ITR– Nonnegative elements of Z:

Source URL: www.iacr.org

• Integer sequences
• Ring theory
• Public-key cryptography
• Field theory
• Finite field
• Prime number
• Factorial
• Ring
• Modular arithmetic
• Mathematics
• Abstract algebra
• Mathematical analysis

TABLEAU COMPLEXES ALLEN KNUTSON, EZRA MILLER, AND ALEXANDER YONG A BSTRACT. Let X, Y be finite sets and T a set of functions from X → Y which we will call “tableaux”. We define a simplicial complex whose facets, al

Source URL: www.math.duke.edu

• Algebraic combinatorics
• Symmetric functions
• Representation theory of finite groups
• Algebraic topology
• Young tableau
• Simplicial complex
• Link
• Stanley–Reisner ring
• Simplex
• Abstract algebra
• Mathematics
• Algebra

Lecture 7: Finite Fields (PART 4) PART 4: Finite Fields of the Form GF (2n) Theoretical Underpinnings of Modern Cryptography Lecture Notes on “Computer and Network Security” by Avi Kak () February 3, 20

Source URL: engineering.purdue.edu

• Field theory
• Ring theory
• Algebraic structures
• Commutative algebra
• Finite field
• Irreducible polynomial
• Field
• Ring
• Integral domain
• Abstract algebra
• Algebra
• Polynomials

Lecture 4: Finite Fields (PART 1) PART 1: Groups, Rings, and Fields Theoretical Underpinnings of Modern Cryptography Lecture Notes on “Computer and Network Security” by Avi Kak ()

Source URL: engineering.purdue.edu

• Algebraic structures
• Field theory
• Group theory
• Ring theory
• Permutation group
• Permutation
• Group
• Field
• Elliptic curve cryptography
• Abstract algebra
• Algebra
• Mathematics

Faster polynomial multiplication over finite fields David Harvey University of New South Wales 8th December AustMS/NZMS 2014, University of Melbourne

Source URL: web.maths.unsw.edu.au

• Multiplication
• Multiplication algorithm
• Finite field
• Polynomial
• Arithmetic circuit complexity
• Λ-ring
• Mathematics
• Algebra
• Abstract algebra