List questions from quantum-computation

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Prove that set of matrices is dense in $U(2)$

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Exercise 4.9 Nielsen and Chuang's "Quantum Computation and Quantum Information

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inner product (Bra - Ket) involving projection operator

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Existence of unitary operator affecting partial trace?

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Conditions for inverse of a matrix

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Decomposing the unitary Haar measure as product of unit vector Haar measures

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25

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operation rules involving tensor product of perturbed wavefunctions

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83

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about a quantum circuit

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Suppose $tr(A(P\otimes Q))\geq0$ for all semi-definite positive matrices P and Q, does it implies that A is semi-definite positive?

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How to map a Bitwise inner product in finite space to an inner product in a Hilbert space.

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Proof that you can solve the discrete logarithm problem given the period of a certain function.

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How do we know that the quotient group $\bar{E} = E/Z(E)$ is an elementary abelian group

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search for specific value out of data set

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Trace norm of matrices in SU(2)

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List Question

Proof that adjoint is equal to complex conjugate in a quantum information theory viewpoint

Prove that set of matrices is dense in $U(2)$

Exercise 4.9 Nielsen and Chuang's "Quantum Computation and Quantum Information

inner product (Bra - Ket) involving projection operator

Existence of unitary operator affecting partial trace?

Conditions for inverse of a matrix

Decomposing the unitary Haar measure as product of unit vector Haar measures

operation rules involving tensor product of perturbed wavefunctions

about a quantum circuit

Suppose $tr(A(P\otimes Q))\geq0$ for all semi-definite positive matrices P and Q, does it implies that A is semi-definite positive?

How to map a Bitwise inner product in finite space to an inner product in a Hilbert space.

Proof that you can solve the discrete logarithm problem given the period of a certain function.

How do we know that the quotient group $\bar{E} = E/Z(E)$ is an elementary abelian group

search for specific value out of data set

Trace norm of matrices in SU(2)

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