Question

Can we construct an ORTHOGONAL ($\text{trace}(A^\dagger B) = 0$) basis for Hermitian matrices made of PSD (positive semi-definite) Hermitian matrices?

score 223 · Answer 1 · 2021-11-28 21:44:27

223

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Can we construct an ORTHOGONAL ($\text{trace}(A^\dagger B) = 0$) basis for Hermitian matrices made of PSD (positive semi-definite) Hermitian matrices?

Published on 28 Nov 2021 - 21:44

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59

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81

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List Question

Can we construct an ORTHOGONAL ($\text{trace}(A^\dagger B) = 0$) basis for Hermitian matrices made of PSD (positive semi-definite) Hermitian matrices?

Password alternatives in the cryptography

Explicit examples of oracle in Dihedral Hidden Subgroup Problem

Derivation of Factoring to Order Finding Algorithm

Unitary transformation on vector is equal to the transpose on its orthogonal vector?

Integrating an ODE with matrices

What is the relation between the classical and the quantum mechanical approach in calculating the Value at Risk?

How to prove one-to-one correspondence in vector space?

Can you in general make the maximally entangled state in polynomial time?

Doubts regarding Local Hamiltonian Problem

Does quantum logic describe quantum logic gates?

Unitary operator times projection operator

log det on density matrix plus identity

Approximating an exponent of non-commutative matrices as a product of exponents

Difference between Quantum Mechanics and Quantum Computing

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