A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control | Paper Citation Record

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This paper cites Lemma 2 tells us that we can modify the generating setA → A′ while preservingsu(2 N )with no increasing of the cardinalities.

A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control Lemma 2 tells us that we can modify the generating setA → A′ while preservingsu(2 N )with no increasing of the cardinalities

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This paper cites For each operator inP, usingT r(ρ † α ·iH β), we computeΠ(iH 1) = [0,1] T andΠ(iH 2) = [0,2] T , which are two linearly dependent vectors.

A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control For each operator inP, usingT r(ρ † α ·iH β), we computeΠ(iH 1) = [0,1] T andΠ(iH 2) = [0,2] T , which are two linearly dependent vectors

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This paper cites 6: Guiding physical circuit design via theoretical DLA modifications.

A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control 6: Guiding physical circuit design via theoretical DLA modifications

Reference 6

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This paper cites Fring and M.

A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control Fring and M

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A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control Pal and K

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A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control Mizuta and K

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A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control Ramakrishna and H

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A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control Gago-Encinas, T

Reference 14

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This paper cites D’Alessandro,Introduction to quantum control and dynam- ics(Chapman and Hall/CRC, 2021).

A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control D’Alessandro,Introduction to quantum control and dynam- ics(Chapman and Hall/CRC, 2021)

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A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control D’Alessandro and Y

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This paper cites Schirmer, I.

A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control Schirmer, I

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A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control Ragone, B

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This paper cites Fontana, D.

A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control Fontana, D

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This paper cites Larocca, S.

A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control Larocca, S

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This paper cites Wiebe, C.

A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control Wiebe, C

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This paper cites Full classification of Pauli Lie algebras.

A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control Full classification of Pauli Lie algebras

Reference 23

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This paper cites Classification of dynamical Lie algebras generated by spin interactions on undirected graphs.

A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control Classification of dynamical Lie algebras generated by spin interactions on undirected graphs

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A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control Role of overparametrization in quantum approximate optimization

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This paper cites On generating direct powers of dynamical Lie algebras.

A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control On generating direct powers of dynamical Lie algebras

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This paper cites Zimborás, R.

A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control Zimborás, R

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This paper cites Barratt, J.

A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control Barratt, J

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Observation 42141c9e-ea99-4b58-be00-2a398027eb09 · outbound

This paper cites An Optimized Construction of Lie Algebra Generator Pools for Variational Quantum Eigensolvers in Chemistry.

A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control An Optimized Construction of Lie Algebra Generator Pools for Variational Quantum Eigensolvers in Chemistry

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A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control Zulehner, A

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A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control Kulshrestha, X

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A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control Larocca, N

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A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control Weedbrook, S

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A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control Stinchcombe, Ising model in a transverse field

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A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control Tindall and D

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A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control Chakraborty, Implementing any linear combination of uni- taries on intermediate-term quantum computers, Quantum8, 1496 (2024)

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Observation 31d397a4-d14f-45b6-aa19-e3bb1a1cd1aa · outbound

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A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control Heightman, E

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This paper cites IfF /∈Z(g), then the Lie subalgebraS F ={[F, X]| X∈g}generated by the first-order commutators satisfies ⟨SF ⟩Lie,R =g.

A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control IfF /∈Z(g), then the Lie subalgebraS F ={[F, X]| X∈g}generated by the first-order commutators satisfies ⟨SF ⟩Lie,R =g

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A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control LetF ′ =ϕ(F)

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This paper cites Thus, the sum overγ 1 < γ2 simplifies to a constantC ′, which accounts for the number of non-zero commutator pairs.

A Dynamical Lie-Algebraic Framework for Hamiltonian Engineering and Quantum Control Thus, the sum overγ 1 < γ2 simplifies to a constantC ′, which accounts for the number of non-zero commutator pairs

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