List questions from operator-algebras

Published on 24 Jun 2018 - 10:30

68

Views

How to show strong operator continuity for zero implies in ball

Published on 26 Jun 2018 - 4:04

362

Views

increasing net of projections converges strongly

Published on 27 Jun 2018 - 13:25

116

Views

Question about masa

Published on 27 Jun 2018 - 18:11

188

Views

Isomorphism between von Neumann algebras

Published on 28 Jun 2018 - 5:33

189

Views

Rational rotational algebra (noncommutative torus) is not simple

Published on 25 Mar 2026 - 7:41

266

Views

Exponential operator acting on a product of functions

Published on 24 Mar 2026 - 22:09

67

Views

Extension of elements of Spectrum

Published on 09 Jul 2018 - 11:38

325

Views

Are These Projections Unitarily Equivalent?

Published on 10 Jul 2018 - 14:57

84

Views

Continuity in C$^*$-Algebras

Published on 10 Jul 2018 - 17:55

148

Views

Integral Domain and $C^*$-algebra

Published on 11 Jul 2018 - 7:21

130

Views

$C^*$ algebra has a nonzero finite dimensional quotient

Published on 12 Jul 2018 - 12:15

494

Views

convergence of sequence in WOT, SOT & norm topology

Published on 13 Jul 2018 - 5:13

64

Views

Comparing bounded and compact operators on $L^2$ to Roe algebras

Published on 13 Jul 2018 - 6:14

222

Views

Are two projections which are Murray-von-Neumann equivalent in $C(X,M_{n})$ approximately unitarily equivalent?

Published on 13 Jul 2018 - 13:17

List Question

Ext-picture of KK-theory, where to read?

How to show strong operator continuity for zero implies in ball

increasing net of projections converges strongly

Question about masa

Isomorphism between von Neumann algebras

Rational rotational algebra (noncommutative torus) is not simple

Exponential operator acting on a product of functions

Extension of elements of Spectrum

Are These Projections Unitarily Equivalent?

Continuity in C$^*$-Algebras

Integral Domain and $C^*$-algebra

$C^*$ algebra has a nonzero finite dimensional quotient

convergence of sequence in WOT, SOT & norm topology

Comparing bounded and compact operators on $L^2$ to Roe algebras

Are two projections which are Murray-von-Neumann equivalent in $C(X,M_{n})$ approximately unitarily equivalent?

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