List questions from operator-algebras

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Proving that two projections are at most distance 1 apart

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if the action of a crossed product $C^{\ast}$-algebra is trivial, then is it a tensor product algebra?

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Correspondences in C* algebras

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inverse of transpose operator

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Isomorphism $C_0(X) \otimes A \to C_0(X,A)$

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inductive limit of nuclear c*algebras is nuclear

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The relation $\preceq$ on $P_{\infty}(A)$

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Extremality of $$-automorphisms of $C^$-algebras

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Necessary and Sufficient Conditions - Nehari

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Textbook recommendation on Operator Theory

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Orthogonal $$-homomorphisms satisfy $(\phi+\psi)_=\phi_+\psi_$?

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Purely infinite $C^*$-algebras

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How Much Abstract Algebra Do I Really Need to Know for Operator Theory/Algebras

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List Question

Closed subalgebra generated by $T$ and $T^{-1}$

Homotopy between $^*$-homomorphisms

Proving that two projections are at most distance 1 apart

if the action of a crossed product $C^{\ast}$-algebra is trivial, then is it a tensor product algebra?

Correspondences in C* algebras

inverse of transpose operator

Isomorphism $C_0(X) \otimes A \to C_0(X,A)$

inductive limit of nuclear c*algebras is nuclear

The relation $\preceq$ on $P_{\infty}(A)$

Extremality of $$-automorphisms of $C^$-algebras

Necessary and Sufficient Conditions - Nehari

Textbook recommendation on Operator Theory

Orthogonal $$-homomorphisms satisfy $(\phi+\psi)_=\phi_+\psi_$?

Purely infinite $C^*$-algebras

How Much Abstract Algebra Do I Really Need to Know for Operator Theory/Algebras

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