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THE ORBIFOLD CHOW RING OF TORIC DELIGNE
THE ORBIFOLD CHOW RING OF TORIC DELIGNE

Lattices of Scott-closed sets - Mathematics and Mathematics Education
Lattices of Scott-closed sets - Mathematics and Mathematics Education

Towards a p-adic theory of harmonic weak Maass forms
Towards a p-adic theory of harmonic weak Maass forms

... Ωk(X) and we can compute its residue at P . By definition, near P ωU = ωV + dfU V from which it follows that the residue of ωU at P is zero, since both regular and exact differentials have zero residues everywhere. Since ωU is regular on U = X − {P } and it has zero residue at P , projection on the ...
From Subcompact to Domain Representable
From Subcompact to Domain Representable

Contents - Harvard Mathematics Department
Contents - Harvard Mathematics Department

Linear regression
Linear regression

Compactifications and Function Spaces
Compactifications and Function Spaces

On continuous images of ultra-arcs
On continuous images of ultra-arcs

... A ∪ Y ∪ B, where A and B are disjoint metric arcs, each sharing one of its end points with Y , and disjoint from Y otherwise. Let a (resp., yA ) be the end point of A not in (resp., shared with) Y ; likewise identify b and yB . Suppose further that Y is irreducible about {yA , yB }, but that Y is no ...
Pobierz - DML-PL
Pobierz - DML-PL

Differential Calculus of Several Variables
Differential Calculus of Several Variables

Automorphisms of 2--dimensional right
Automorphisms of 2--dimensional right

Weakly Perfect Generalized Ordered Spaces
Weakly Perfect Generalized Ordered Spaces

Set theory and von Neumann algebras
Set theory and von Neumann algebras

lecture notes - TU Darmstadt/Mathematik
lecture notes - TU Darmstadt/Mathematik

My notes - Harvard Mathematics Department
My notes - Harvard Mathematics Department

Comparison with classical presentations of p
Comparison with classical presentations of p

... The usual pedestrian description of Zp and Qp (and more general related objects) expresses them as completions of Z and Q with respect to metrics. This description had to wait until the development of point-set topology and the notion of metric by Hausdorff, Fréchet, and many others in the 1920’s a ...
Lecture Notes on C -algebras
Lecture Notes on C -algebras

arXiv:1510.01797v3 [math.CT] 21 Apr 2016 - Mathematik, Uni
arXiv:1510.01797v3 [math.CT] 21 Apr 2016 - Mathematik, Uni

Notes 4: The exponential map.
Notes 4: The exponential map.

THE COHOMOLOGY RING OF FREE LOOP SPACES 1. Introduction
THE COHOMOLOGY RING OF FREE LOOP SPACES 1. Introduction

... with integer coefficients H (CP ) ; Z . In [9], Cohen gives a com1 ...
Free Heyting algebras: revisited
Free Heyting algebras: revisited

OPERATOR SELF-SIMILAR PROCESSES ON BANACH SPACES
OPERATOR SELF-SIMILAR PROCESSES ON BANACH SPACES

Chapter 8 The Log-Euclidean Framework Applied to
Chapter 8 The Log-Euclidean Framework Applied to

ASSOCIATIVE GEOMETRIES. I: GROUDS, LINEAR RELATIONS
ASSOCIATIVE GEOMETRIES. I: GROUDS, LINEAR RELATIONS

The local structure of twisted covariance algebras
The local structure of twisted covariance algebras

< 1 ... 5 6 7 8 9 10 11 12 13 ... 74 >

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.
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