Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories | Paper Citation Record

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Unresolved cited work

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Negretti and K

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Unresolved cited work

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Philippe,Measurement Back Action and Feedback in Superconducting Circuits, Ph.D

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This paper cites Monitoring the energy of a cavity by observing the emission of a repeatedly excited qubit.

Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Monitoring the energy of a cavity by observing the emission of a repeatedly excited qubit

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Unresolved cited work

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Unresolved cited work

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Unresolved cited work

Reference 8

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Unresolved cited work

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This paper cites Breuer and F.

Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Breuer and F

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Jacobs and D

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Unresolved cited work

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Observation 8a0a712c-d3a7-4c1b-adc5-f990e6d1337f · outbound

This paper cites Jacobs,Stochastic Processes for Physicists: Under- standing Noisy Systems(Cambridge University Press, Cambridge, 2010).

Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Jacobs,Stochastic Processes for Physicists: Under- standing Noisy Systems(Cambridge University Press, Cambridge, 2010)

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Attal and Y

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Observation 9dd176e7-fa0b-4c10-a2ee-2d46ecf769a7 · outbound

This paper cites Pellegrini, Existence, uniqueness and approximation of a stochastic Schr¨ o dinger equation: The diffusive case, The Annals of Probability36, 2332 (2008).

Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Pellegrini, Existence, uniqueness and approximation of a stochastic Schr¨ o dinger equation: The diffusive case, The Annals of Probability36, 2332 (2008)

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Pellegrini, Poisson and diffusion approximation of stochastic master equations with control, Annales Henri Poincar´ e10, 995 (2009)

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Pellegrini, Markov chains approximation of jump- diffusion stochastic master equations, Annales de l’Institut Henri Poincar´ e, Probabilit´ es et Statistiques46, 924 (2010)

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Ciccarello, S

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Unresolved cited work

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Unresolved cited work

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Unresolved cited work

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Flurin,The Josephson Mixer : A Swiss Army Knife for Microwave Quantum Optics, Ph.D

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Hutin,Measurement and Neural Network-Assisted Control of Quantum Microwave Modes with Supercon- ducting Circuits, Theses, Ecole normale sup´ erieure de lyon - ENS LYON (2024)

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Time-averaged continuous quantum measurement

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Unresolved cited work

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Unconditionally stable time discretization of Lindblad master equations in infinite dimension using quantum channels

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Dynamically Optimal Unraveling Schemes for Simulating Lindblad Equations

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Kraus is King: High-order Completely Positive and Trace Preserving (CPTP) Low Rank Method for the Lindblad Master Equation

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Wonglakhon, A

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories von Waldenfels, Solution of the Hudson– Parthasarathy equation by ordered products, Stochastics 89, 818 (2017)

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Haegeman, J

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Barchielli, Input and output channels in quantum systems and quantum stochastic differential equations, inQuantum Probability and Applications III, edited by L

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Quantum Noise in Quantum Optics: the Stochastic Schr\"odinger Equation

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Unresolved cited work

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Barchielli, Stochastic differential equations and a pos- teriori states in quantum mechanics, International Jour- nal of Theoretical Physics32, 2221 (1993)

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Tilloy, Exact signal correlators in continuous quantum measurements, Physical Review A98, 010104 (2018)

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Guilmin, P

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Unresolved cited work

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Hutin and A

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Verstraete and J

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Sperling, A

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Unresolved cited work

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Meurer, C

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Cao and J

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Unresolved cited work

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Guilmin, A

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Unresolved cited work

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Unresolved cited work

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Finite-Element Matrix Product States for Continuum Models in One Dimension

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Wavelet Matrix Product States for Quantum Fields

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Unresolved cited work

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Khanahmadi, M

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories ThenG=K 2, soGandKshare the same eigenmodes

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Unresolved cited work

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Ifkis even,w k =c k R ∞ −∞ R(xk)e−x2/θdx× θ(ck): this vanishes wheneverc k is negative, so such terms are simply dropped

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Unresolved cited work

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Unresolved cited work

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Calculus of Robinet: completely positive reconstruction of time-averaged diffusive quantum trajectories Unresolved cited work

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