Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control | Paper Citation Record

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This paper cites Sp¨ orl, T.

Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Sp¨ orl, T

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Machnes, E

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Cykiert and E

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control George, J

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Rojan, D

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Maliˇ s, P

Reference 12

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Demolition measurement protocol for transmon qubits

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Dispersive Qubit Readout with Intrinsic Resonator Reset

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Gautier, E

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Schutjens, F

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Motzoi, J

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Werninghaus, D

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Hyypp¨ a, A

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Sheldon, E

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Khaneja, T

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control de Fouquieres, S

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Boutin, C

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Pagano, M

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Scalable Single-Step Generation of W States in 2D Superconducting Qubit Lattices

Reference 29

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Muratori, V

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Xu and B

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Pauli Propagation: A Computational Framework for Simulating Quantum Systems

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Or´ us, A practical introduction to tensor networks: Matrix product states and projected entangled pair states, Annals of Physics349, 117 (2014)

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Tensor Networks in a Nutshell

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Beguˇ si´ c and G

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Beguˇ si´ c, J

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Kliesch, C

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Jandura and G

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Perret and Y

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Blanes, F

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Hamiltonian Simulation in the Interaction Picture Using the Magnus Expansion

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Wang and K

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Doria, T

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Caneva, T

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Pang and T

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Pang and A

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Control incompatibility in multiparameter quantum metrology

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Russell, H

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Beato, P

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Chakrabarti and H

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Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control De Fouquieres and S

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This paper cites Nachtergaele, R.

Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Nachtergaele, R

Reference 67

Resolution: unresolved; no resolver link, observed 2026-07-30T18:43:15.732063Z

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Observation 883bbda8-2602-412d-b914-9d9d0861a1f4 · outbound

This paper cites an unresolved cited work.

Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Unresolved cited work

Reference 68

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Observation 34f8dfa4-1bb5-40a5-9447-5a5bd41a8d72 · outbound

This paper cites Ho and H.

Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Ho and H

Reference 69

Resolution: unresolved; no resolver link, observed 2026-07-30T18:43:15.902205Z

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Observation ff65ce17-3db0-45ce-ba8e-63b9d56cbbc5 · outbound

This paper cites Junge, R.

Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Junge, R

Reference 70

Resolution: unresolved; no resolver link, observed 2026-07-30T18:43:15.990952Z

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Observation 8db77ed6-95be-44fc-b45c-76c2e64185a2 · outbound

This paper cites Petz, Sufficient subalgebras and the relative entropy of states of a von Neumann algebra, Communications in Mathematical Physics105, 123 (1986).

Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Petz, Sufficient subalgebras and the relative entropy of states of a von Neumann algebra, Communications in Mathematical Physics105, 123 (1986)

Reference 71

Resolution: unresolved; no resolver link, observed 2026-07-30T18:43:16.067012Z

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Observation a9494c15-b8ce-47f1-805a-f9218c2a6845 · outbound

This paper cites Petz, Sufficiency of channels over von Neumann al- gebras, The Quarterly Journal of Mathematics39, 97 (1988).

Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Petz, Sufficiency of channels over von Neumann al- gebras, The Quarterly Journal of Mathematics39, 97 (1988)

Reference 72

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Observation 5f5e0cd2-88ed-414f-a2ee-944fbd1a18de · outbound

This paper cites an unresolved cited work.

Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Unresolved cited work

Reference 73

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Observation be9f1a4c-3e09-4a3e-8e30-b1c697383115 · outbound

This paper cites an unresolved cited work.

Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Unresolved cited work

Reference 74

Resolution: unresolved; no resolver link, observed 2026-07-30T18:43:16.390961Z

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Observation 9607868d-c4a4-47c5-9271-4aece9b7e637 · outbound

This paper cites Bravyi, M.

Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Bravyi, M

Reference 75

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Observation 83af44e3-60b3-4c53-827a-5239c01191b3 · outbound

This paper cites an unresolved cited work.

Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Unresolved cited work

Reference 76

Resolution: unresolved; no resolver link, observed 2026-07-30T18:43:16.559868Z

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Observation aee2baab-a6c8-4965-9576-dcd798183375 · outbound

This paper cites Locality in Quantum Systems.

Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Locality in Quantum Systems

Reference 77

Resolution: unresolved; no resolver link, observed 2026-07-30T18:43:16.652712Z

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Observation 035c7a7a-dc6f-4d70-acd9-3025355a2450 · outbound

This paper cites Poulin, Lieb-Robinson bound and locality for gen- eral Markovian quantum dynamics, Phys.

Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Poulin, Lieb-Robinson bound and locality for gen- eral Markovian quantum dynamics, Phys

Reference 78

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Observation fcf51bd7-de96-496a-a03e-b2aac9c8627d · outbound

This paper cites Barthel and M.

Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Barthel and M

Reference 79

Resolution: unresolved; no resolver link, observed 2026-07-30T18:43:16.832627Z

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Observation dff8014a-967c-41fd-8201-39cc903f4ba7 · outbound

This paper cites Ndong, H.

Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Ndong, H

Reference 80

Resolution: unresolved; no resolver link, observed 2026-07-30T18:43:16.915771Z

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Observation 2ed81a30-d320-4a3e-b5ee-ebbb88bd3e31 · outbound

This paper cites an unresolved cited work.

Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Unresolved cited work

Reference 81

Resolution: unresolved; no resolver link, observed 2026-07-30T18:43:16.978460Z

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Observation ae13d595-84b4-4d2e-ac47-169fe8afe518 · outbound

This paper cites Z t 0 dτ ∂um(τ) ∂αk 2#1/2 Z t 0 dτ e−2vLBτ 1/2 = 2mAm,B∥Hm∥∥OB∥evLBt−d(A m,B)√ t.

Analytical Series Expansion for Efficient Gradient Evaluation in Multi-Qubit Optimal Control Z t 0 dτ ∂um(τ) ∂αk 2#1/2 Z t 0 dτ e−2vLBτ 1/2 = 2mAm,B∥Hm∥∥OB∥evLBt−d(A m,B)√ t

Reference 82

Resolution: unresolved; no resolver link, observed 2026-07-30T18:43:17.068772Z

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