Faster Polynomial Multiplication via Discrete
Faster Polynomial Multiplication via Discrete

Introduction to Mathematics
Introduction to Mathematics

Algebraic Elimination of epsilon-transitions
Algebraic Elimination of epsilon-transitions

On the existence of equiangular tight frames
On the existence of equiangular tight frames

HOW TO DO A p-DESCENT ON AN ELLIPTIC CURVE
HOW TO DO A p-DESCENT ON AN ELLIPTIC CURVE

Arithmetic of hyperelliptic curves
Arithmetic of hyperelliptic curves

(pdf).
(pdf).

An Extension of the Euler Phi-function to Sets of Integers Relatively
An Extension of the Euler Phi-function to Sets of Integers Relatively

NAVAL POSTGRADUATE SCHOOL
NAVAL POSTGRADUATE SCHOOL

STRATIFICATION BY THE LOCAL HILBERT
STRATIFICATION BY THE LOCAL HILBERT

Contents - Harvard Mathematics Department
Contents - Harvard Mathematics Department

Integrating algebraic fractions
Integrating algebraic fractions

lecture notes
lecture notes

ON THE TATE AND MUMFORD-TATE CONJECTURES IN
ON THE TATE AND MUMFORD-TATE CONJECTURES IN

DEGREE OF REGULARITY FOR HFE
DEGREE OF REGULARITY FOR HFE

Every set has its divisor
Every set has its divisor

on the structure and ideal theory of complete local rings
on the structure and ideal theory of complete local rings

algebraic density property of homogeneous spaces
algebraic density property of homogeneous spaces

www.macmillan-academy.org.uk
www.macmillan-academy.org.uk

A refinement of the Artin conductor and the base change conductor
A refinement of the Artin conductor and the base change conductor

An Introduction to K-theory
An Introduction to K-theory

Subfield-Compatible Polynomials over Finite Fields - Rose
Subfield-Compatible Polynomials over Finite Fields - Rose

... Gröbner bases to obtain unique representatives of polynomials that are equivalent on a set. Definition 2.6. A Gröbner basis for an ideal I in the polynomial ring E[x1 , . . . , xd ] is a finite set of generators {g1 , . . . , gm } for I whose leading terms generate the ideal of all leading terms i ...
Algebraic Groups
Algebraic Groups

... The proof shows that R∗ is a special open set of R. In particular, R∗ is irreducible of dimension dim R∗ = dim R. 1.2. Isomorphisms and products. It follows from our definition that an algebraic group G is an affine variety with a group structure. These two structures are related in the usual way. N ...
Motivic interpretation of Milnor K
Motivic interpretation of Milnor K

FILTERED MODULES WITH COEFFICIENTS 1. Introduction Let E
FILTERED MODULES WITH COEFFICIENTS 1. Introduction Let E

Algebraic number field

In mathematics, an algebraic number field (or simply number field) F is a finite degree (and hence algebraic) field extension of the field of rational numbers Q. Thus F is a field that contains Q and has finite dimension when considered as a vector space over Q.The study of algebraic number fields, and, more generally, of algebraic extensions of the field of rational numbers, is the central topic of algebraic number theory.