Mat 247 - Definitions and results on group theory Definition: Let G be
Mat 247 - Definitions and results on group theory Definition: Let G be

Cones on homotopy probability spaces
Cones on homotopy probability spaces

An introduction to random walks on groups
An introduction to random walks on groups

SECOND SEMESTER M.Sc.(MATHEMATICS) DEGREE EXAMINATION (CUCSS-PG-2010) Time 3hours Max.Weightage:36
SECOND SEMESTER M.Sc.(MATHEMATICS) DEGREE EXAMINATION (CUCSS-PG-2010) Time 3hours Max.Weightage:36

TOPOLOGICAL CONJUGACY AND STRUCTURAL STABILITY FOR
TOPOLOGICAL CONJUGACY AND STRUCTURAL STABILITY FOR

Notes 2 for MAT4270 — Connected components and univer
Notes 2 for MAT4270 — Connected components and univer

On embeddings of spheres
On embeddings of spheres

RESULTS ON BANACH IDEALS AND SPACES OF MULTIPLIERS
RESULTS ON BANACH IDEALS AND SPACES OF MULTIPLIERS

... references the reader is referred to the article of Larsen [21]. In this paper a class of Segal algebras including the spaces mentioned above is to be discussed (section 3). Earlier results in this direction are extended and some of the proofs are simplified. The treatment is based on a method (sect ...
File
File

Trace Ideal Criteria for Hankel Operators and Commutators
Trace Ideal Criteria for Hankel Operators and Commutators

An implicit function theorem with symmetries and its application to
An implicit function theorem with symmetries and its application to

Some applications of vector methods to plane geometry and plane
Some applications of vector methods to plane geometry and plane

HOMOTOPICAL ENHANCEMENTS OF CYCLE CLASS MAPS 1
HOMOTOPICAL ENHANCEMENTS OF CYCLE CLASS MAPS 1

Print - Robert W. Gray
Print - Robert W. Gray

1 Introduction to linear block codes
1 Introduction to linear block codes

Cambanis, Stamatis; (1971)The equivalence or singularity of stochastic processes and other measures they induce on L_2."
Cambanis, Stamatis; (1971)The equivalence or singularity of stochastic processes and other measures they induce on L_2."

The Coding Theory Workbook
The Coding Theory Workbook

Galois Groups and Fundamental Groups
Galois Groups and Fundamental Groups

Lesson 2.7 Notes - Dr. Dorena Rode
Lesson 2.7 Notes - Dr. Dorena Rode

Algebra I – lecture notes
Algebra I – lecture notes

... (1) Suppose o(a) = k, finite. This means ak = e, but ai 6= e for 1 ≤ i ≤ k − 1. Write A = hai = {an | n ∈ Z}. Then A contains e, a, a2 , . . . , ak−1 ...
Lecture 8: Curved Spaces
Lecture 8: Curved Spaces

Logical Operations on Arrays
Logical Operations on Arrays

THE IDELIC APPROACH TO NUMBER THEORY 1. Introduction In
THE IDELIC APPROACH TO NUMBER THEORY 1. Introduction In

LECTURE 11: CARTAN`S CLOSED SUBGROUP THEOREM 1
LECTURE 11: CARTAN`S CLOSED SUBGROUP THEOREM 1

the homology theory of the closed geodesic problem
the homology theory of the closed geodesic problem

Dual space

In mathematics, any vector space V has a corresponding dual vector space (or just dual space for short) consisting of all linear functionals on V together with a naturally induced linear structure. Dual vector spaces for finite-dimensional vector spaces show up in tensor analysis. When applied to vector spaces of functions (which are typically infinite-dimensional), dual spaces are used to describe measures, distributions, and Hilbert spaces. Consequently, the dual space is an important concept in functional analysis.There are two types of dual spaces: the algebraic dual space, and the continuous dual space. The algebraic dual space is defined for all vector spaces. When defined for a topological vector space there is a subspace of this dual space, corresponding to continuous linear functionals, which constitutes a continuous dual space.