<--- Back to Details
First PageDocument Content
Algebra / Operator theory / Linear algebra / Gelfand representation / Gelfand–Naimark theorem / C*-algebra / Gelfand–Naimark–Segal construction / Gelfand / Banach algebra / Mathematical analysis / Functional analysis / Mathematics
Date: 2014-08-18 08:35:41
Algebra
Operator theory
Linear algebra
Gelfand representation
Gelfand–Naimark theorem
C*-algebra
Gelfand–Naimark–Segal construction
Gelfand
Banach algebra
Mathematical analysis
Functional analysis
Mathematics

Subject Information Guide C*-Algebras Semester 1, 2014 Administration and contact details Host Department Host Institution

Add to Reading List

Source URL: research.amsi.org.au

Download Document from Source Website

File Size: 95,65 KB

Share Document on Facebook

Similar Documents

Algebra 2. Teorema di Lindemann-Weierstrass.  Roma, version 2017 In this note we present Baker’s proof of the Lindemann-Weierstrass Theorem [1]. Let Q denote the algebraic closure of Q inside C.

Algebra 2. Teorema di Lindemann-Weierstrass. Roma, version 2017 In this note we present Baker’s proof of the Lindemann-Weierstrass Theorem [1]. Let Q denote the algebraic closure of Q inside C.

DocID: 1vhl6 - View Document

Computer Algebra Tailored to Matrix Inequalities in Control M. C. de Oliveira and J. William Helton ∗  †

Computer Algebra Tailored to Matrix Inequalities in Control M. C. de Oliveira and J. William Helton ∗ †

DocID: 1vecp - View Document

A SIMPLE C∗ -ALGEBRA WITH FINITE NUCLEAR DIMENSION WHICH IS NOT Z-STABLE ILIJAS FARAH, DAN HATHAWAY, TAKESHI KATSURA, AND AARON TIKUISIS Abstract. We construct a simple C∗ -algebra with nuclear dimension zero that is

A SIMPLE C∗ -ALGEBRA WITH FINITE NUCLEAR DIMENSION WHICH IS NOT Z-STABLE ILIJAS FARAH, DAN HATHAWAY, TAKESHI KATSURA, AND AARON TIKUISIS Abstract. We construct a simple C∗ -algebra with nuclear dimension zero that is

DocID: 1vaD0 - View Document

Classroom Voting Questions: Algebra  Section 6.2: Factoring Trinomials of the Form x2 + bx + c 1. What two integers c1 and c2 have a product of 12 and a sum of −7? (a) c1 = −2 and c2 = −6

Classroom Voting Questions: Algebra Section 6.2: Factoring Trinomials of the Form x2 + bx + c 1. What two integers c1 and c2 have a product of 12 and a sum of −7? (a) c1 = −2 and c2 = −6

DocID: 1v0ij - View Document

American Computer Science League Flyer Solutions 1. Boolean Algebra ( A  B) ( AB  BC ) = A B ( AB  BC ) = AA B  A BB C  0  0  0

American Computer Science League Flyer Solutions 1. Boolean Algebra ( A  B) ( AB  BC ) = A B ( AB  BC ) = AA B  A BB C  0  0  0

DocID: 1uZJ8 - View Document