£70.50

Locally Ah-Algebras (Memoirs of the American Mathematical Society)

Algebra

Price data checked 7 days ago

View at Amazon

We'll watch every seller, every day. One email when your price arrives.

It has never been this cheap. We have no record of a lower price.

£71 today · cheaper than every other day in the last 3 months

NEW HERE?

Amazon shows you one price. We show you all of them.

Tosheroon watches Amazon prices so you don't have to. Every product on Amazon has a price history — we make it visible. Set the price you'd actually pay, and we'll email you the second it gets there. No app, no account, one email.

WHAT'S ON THIS PAGE

↓ Price chart
when this has been cheap or pricey

↓ Forecast
where the price is heading next

↓ Statistics
all-time high & low, recent range

↑ Price alert
name your number, we'll email you

Price History & Forecast

Grey patches = out of stock. Cheaper = lower on the chart. Hover for exact prices.

Last 84 days · 84 data points (no recent data)

Historical

Generating forecast…

Price Distribution

Price distribution over 84 days • 1 price levels

Days at Price

Price Analysis

Most common price: £71 (84 days, 100.0%)

Price range: £71 - £71

Price levels: 1 different prices over 84 days

Description

About the Author Huaxin Lin, University of Oregon, Eugene, OR, USA.The Research Center for Operator Algebras, East China Normal University, Shanghai, China. Product Description A unital separable $C^\ast$-algebra, $A$ is said to be locally AH with no dimension growth if there is an integer $d>0$ satisfying the following: for any $\epsilon >0$ and any compact subset ${\mathcal F}\subset A,$ there is a unital $C^\ast$-subalgebra, $B$ of $A$ with the form $PC(X, M_n)P$, where $X$ is a compact metric space with covering dimension no more than $d$ and $P\in C(X, M_n)$ is a projection, such that $\mathrm{dist}(a, B)<\epsilon \text{ for all } a\in\mathcal {F}.$The authors prove that the class of unital separable simple $C^\ast$-algebras which are locally AH with no dimension growth can be classified up to isomorphism by their Elliott invariant. As a consequence unital separable simple $C^\ast$-algebras which are locally AH with no dimension growth are isomorphic to a unital simple AH-algebra with no dimension growth.

Product Specifications

Format: paperback
ASIN: 147041466X
Category: Books > Subjects > Science, Nature & Maths > Mathematics > Algebra
Domain: Amazon UK
Release Date: 30 May 2015
Listed Since: 21 February 2015

Barcode

No barcode data available

Locally Ah-Algebras (Memoirs of the American Mathematical Society)

It has never been this cheap. We have no record of a lower price.

Price History & Forecast

Price Distribution

Price Analysis

Description

Product Specifications

Barcode

Similar Products You Might Like

Morita Equivalence and Continuous-Trace C* -Algebras (Mathematical Surveys & Monographs)

State Spaces of Operator Algebras: Basic Theory, Orientations, and C*-products (Mathematics: Theory & Applications)

K-Theory for Operator Algebras: 5 (Mathematical Sciences Research Institute Publications, Series Number 5)

Algebra and Applications 1: Non-associative Algebras and Categories

C]*-Algebras: 1943--1993 (Contemporary Mathematics): A Fifty Year Celebration : Special Session : Papers

Albert Algebras over Commutative Rings: The Last Frontier of Jordan Systems: Series Number 48 (New Mathematical Monographs, Series Number 48)

Leibniz Algebras: Structure and Classification

Springer Theory of Operator Algebras III - Vol 127

Identities of Algebras and their Representations - Mathematics

Theory of Operator Algebras II: 125 (Encyclopaedia of Mathematical Sciences, 125)

Theory of Operator Algebras II: 125 (Encyclopaedia of Mathematical Sciences, 125)

Crossed Products of $C*$-algebras (Mathematical Surveys & Monographs)

C*-Algebras and Finite-Dimensional Approximations (Graduate Studies in Mathematics)

Hilbert $C*$-Modules (Translations of Mathematical Monographs)

Springer Mutations of Alternative Algebras: 278 Mathematics

Fundamentals of the Theory of Operator Algebras: Special Topics Advanced Theory―An Exercise Approach

Model Theory of $mathrm {C}^*$-Algebras (Memoirs of the American Mathematical Society)

Classification of Nuclear C*-Algebras. Entropy in Operator Algebras: 126 (Encyclopaedia of Mathematical Sciences, 126)

Introduction to Lie Algebras: Finite and Infinite Dimension: 248 (Graduate Studies in Mathematics)

Introduction to Lie Algebras: Finite and Infinite Dimension: 248 (Graduate Studies in Mathematics)

Covering Dimension of C*-Algebras and 2-Coloured Classification (Memoirs of the American Mathematical Society)

Polynomial Identities and Asymptotic Methods (Mathematical Surveys & Monographs)

Affine Flag Varieties and Quantum Symmetric Pairs (Memoirs of the American Mathematical Society)

Springer Mutations of Alternative Algebras: 278 Mathematics