Constructible Sheaves, Stalks, and Cohomology
Constructible Sheaves, Stalks, and Cohomology

p-adic Heights of Heegner Points and Anticyclotomic
p-adic Heights of Heegner Points and Anticyclotomic

A first course in mathematics (used for Math 327)
A first course in mathematics (used for Math 327)

as a PDF
as a PDF

Chapter IV. Quotients by group schemes. When we work with group
Chapter IV. Quotients by group schemes. When we work with group

The local structure of compactified Jacobians
The local structure of compactified Jacobians

A course on finite flat group schemes and p
A course on finite flat group schemes and p

Commutative ideal theory without finiteness
Commutative ideal theory without finiteness

The periodic table of n-categories for low
The periodic table of n-categories for low

ON THE REPRESENTABILITY OF ACTIONS IN A SEMI
ON THE REPRESENTABILITY OF ACTIONS IN A SEMI

2 - Cambridge University Press
2 - Cambridge University Press

Introduction The following thesis plays a central role in deformation
Introduction The following thesis plays a central role in deformation

Connections between relation algebras and cylindric algebras
Connections between relation algebras and cylindric algebras

Constructing quantales and their modules from monoidal
Constructing quantales and their modules from monoidal

CLASS NUMBER DIVISIBILITY OF QUADRATIC FUNCTION
CLASS NUMBER DIVISIBILITY OF QUADRATIC FUNCTION

Small Deformations of Topological Algebras Mati Abel and Krzysztof Jarosz
Small Deformations of Topological Algebras Mati Abel and Krzysztof Jarosz

... if and only if X is a kR -space ([5] pp 63-65). Since every locally compact and σcompact Hausdorff space X is hemicompact and a kR -space, for such class of spaces X, the topological algebra C (X) is lmc and Fréchet. Definition 5. By a Q-algebra we mean a topological algebra A such that the group Gq ...
Intro Abstract Algebra
Intro Abstract Algebra

Intro Abstract Algebra
Intro Abstract Algebra

Results on Some Generalizations of Interval Graphs
Results on Some Generalizations of Interval Graphs

elements of finite order for finite monadic church-rosser
elements of finite order for finite monadic church-rosser

An Introduction to Algebraic Number Theory, and the Class Number
An Introduction to Algebraic Number Theory, and the Class Number

A FIRST COURSE IN NUMBER THEORY Contents 1. Introduction 2
A FIRST COURSE IN NUMBER THEORY Contents 1. Introduction 2

9 The resultant and a modular gcd algorithm in Z[x]
9 The resultant and a modular gcd algorithm in Z[x]

1 - University of Notre Dame
1 - University of Notre Dame

The same paper as word document
The same paper as word document

Polynomial ring

In mathematics, especially in the field of abstract algebra, a polynomial ring is a ring formed from the set of polynomials in one or more indeterminates (traditionally also called variables) with coefficients in another ring, often a field. Polynomial rings have influenced much of mathematics, from the Hilbert basis theorem, to the construction of splitting fields, and to the understanding of a linear operator. Many important conjectures involving polynomial rings, such as Serre's problem, have influenced the study of other rings, and have influenced even the definition of other rings, such as group rings and rings of formal power series.A closely related notion is that of the ring of polynomial functions on a vector space.