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New posts in c-star-algebras
Spectrum $\sigma(a)$ taken within the unitisation of a $C^*$-algebra
functional-analysis
operator-algebras
spectral-theory
c-star-algebras
banach-algebras
Frechet derivative of square root on positive elements in some $C^*$-algebra
functional-analysis
c-star-algebras
frechet-derivative
When two projections in a C*-algebra are "almost" Murray-von Neumann equivalent, they are equivalent
functional-analysis
operator-theory
operator-algebras
c-star-algebras
Trouble with the proof of Proposition 4.3.18 of Pedersen's Analysis Now
general-topology
functional-analysis
banach-spaces
c-star-algebras
banach-algebras
Is this a characterization of commutative $C^{*}$-algebras
operator-theory
operator-algebras
c-star-algebras
noncommutative-algebra
Spectral radii and norms of similar elements in a C*-algebra: $\|bab^{-1}\|<1$ if $b=(\sum_{n=0}^\infty (a^*)^n a^n)^{1/2}$
functional-analysis
c-star-algebras
ideals, projections and factors in VN algebras
real-analysis
functional-analysis
c-star-algebras
banach-algebras
von-neumann-algebras
A question about pure state
c-star-algebras
operator-algebras
Unitary representation of $G$ induces representation of $L^1(G)$
functional-analysis
representation-theory
operator-algebras
c-star-algebras
representation-of-algebras
Complementability of von Neumann algebras
functional-analysis
banach-spaces
operator-theory
c-star-algebras
von-neumann-algebras
What is the spectrum of the commutative C*-algebra I have constructed here?
general-topology
functional-analysis
fiber-bundles
c-star-algebras
positive linear functionals are bounded in $C^*$-algebras
functional-analysis
c-star-algebras
Center of finitely generated $C^\ast$-algebra
c-star-algebras
finitely-generated
strictly positive elements in $C^*$-algebra
banach-algebras
c-star-algebras
Is every normal state on $A''$ a vector state?
functional-analysis
c-star-algebras
von-neumann-algebras
A strictly positive operator is invertible
linear-algebra
operator-theory
hilbert-spaces
c-star-algebras
What is known about ideals of bidual $\mathfrak{A^{\ast\ast}}$ of a $C^{\ast}$-algebra $\mathfrak{A}$.
ideals
c-star-algebras
Jordan decomposition functional $C^*$-algebra [closed]
c-star-algebras
topological-vector-spaces
convex-hulls
locally-convex-spaces
Spectral integral: verification of my conceptual understanding
functional-analysis
operator-algebras
spectral-theory
c-star-algebras
functional-calculus
Reference request: norm of completely positive map between C*-algebras is attained along approximate identity
reference-request
c-star-algebras
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