References

Cited References

The following references are cited in the documentation. The bibliography is produced with

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[1]
C. Brif, R. Chakrabarti and H. Rabitz. Control of quantum phenomena: past, present and future. New J. Phys. 12, 075008 (2010).
[2]
M. H. Goerz, S. C. Carrasco and V. S. Malinovsky. Quantum Optimal Control via Semi-Automatic Differentiation. Quantum 6, 871 (2022).
[3]
D. J. Tannor. Introduction to Quantum Mechanics: A Time-Dependent Perspective. University Science Books, Sausalito, California (2007).
[4]
G. von Winckel and A. Borzì. Computational techniques for a quantum control problem with H$^1$-cost. Inverse Problems 24, 034007 (2008).
[5]
M. Goerz. Optimization of a Controlled Phasegate for Ultracold Calcium Atoms in an Optical Lattice. Diplomarbeit, Freie Universität Berlin (2010).
[6]
M. Goerz. Optimizing Robust Quantum Gates in Open Quantum Systems. Phd thesis, Universität Kassel (2015).
[7]
H. A. Fürst, M. H. Goerz, U. G. Poschinger, M. Murphy, S. Montangero, T. Calarco, F. Schmidt-Kaler, K. Singer and C. P. Koch. Controlling the transport of an ion: Classical and quantum mechanical solutions. New J. Phys. 16, 075007 (2014).

Other References

The following are non-cited references (everything in the .bib file), included here to show how bibliographies are rendered for various types of materials. The list of references is produced with

```@bibliography
*
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[8]
M. H. Goerz, T. Calarco and C. P. Koch. The quantum speed limit of optimal controlled phasegates for trapped neutral atoms. J. Phys. B 44, 154011 (2011).
[9]
M. Tomza, M. H. Goerz, M. Musiał, R. Moszynski and C. P. Koch. Optimized production of ultracold ground-state molecules: Stabilization employing potentials with ion-pair character and strong spin-orbit coupling. Phys. Rev. A 86, 043424 (2012).
[10]
M. H. Goerz, D. M. Reich and C. P. Koch. Optimal control theory for a unitary operation under dissipative evolution. New J. Phys. 16, 055012 (2014).
[11]
M. H. Goerz, E. J. Halperin, J. M. Aytac, C. P. Koch and K. B. Whaley. Robustness of high-fidelity Rydberg gates with single-site addressability. Phys. Rev. A 90, 032329 (2014).
[12]
G. Jäger, D. M. Reich, M. H. Goerz, C. P. Koch and U. Hohenester. Optimal quantum control of Bose-Einstein condensates in magnetic microtraps: Comparison of GRAPE and Krotov optimization schemes. Phys. Rev. A 90, 033628 (2014).
[13]
M. H. Goerz, G. Gualdi, D. M. Reich, C. P. Koch, F. Motzoi, K. B. Whaley, J. Vala, M. M. Müller, S. Montangero and T. Calarco. Optimizing for an arbitrary perfect entangler. II. Application. Phys. Rev. A 91, 062307 (2015).
[14]
P. Watts, J. Vala, M. M. Müller, T. Calarco, K. B. Whaley, D. M. Reich, M. H. Goerz and C. P. Koch. Optimizing for an arbitrary perfect entangler: I. Functionals. Phys. Rev. A 91, 062306 (2015).
[15]
M. H. Goerz, K. B. Whaley and C. P. Koch. Hybrid Optimization Schemes for Quantum Control. EPJ Quantum Technol. 2, 21 (2015).
[16]
M. H. Goerz, F. Motzoi, K. B. Whaley and C. P. Koch. Charting the circuit QED design landscape using optimal control theory. npj Quantum Inf 3, 37 (2017).
[17]
A. A. Setser, M. H. Goerz and J. P. Kestner. Local gradient optimization of modular entangling sequences. Phys. Rev. A 97, 062339 (2018).
[18]
M. H. Goerz and K. Jacobs. Efficient optimization of state preparation in quantum networks using quantum trajectories. Quantum Sci. Technol. 3, 045005 (2018).
[19]
M. H. Goerz, D. Basilewitsch, F. Gago-Encinas, M. G. Krauss, K. P. Horn, D. M. Reich and C. P. Koch. Krotov: A Python implementation of Krotov's method for quantum optimal control. SciPost Phys. 7, 080 (2019).
[20]
M. H. Goerz, M. A. Kasevich and V. S. Malinovsky. Quantum optimal control for atomic fountain interferometry. In Proc. SPIE 11700, Optical and Quantum Sensing and Precision Metrology (2021).
[21]
G. Raithel, A. Duspayev, B. Dash, S. C. Carrasco, M. H. Goerz, V. Vuletić and V. S. Malinovsky. Principles of tractor atom interferometry. Quantum Sci. Technol. 8, 014001 (2022).
[22]
S. C. Carrasco, M. H. Goerz, Z. Li, S. Colombo, V. Vuletić and V. S. Malinovsky. Extreme Spin Squeezing via Optimized One-Axis Twisting and Rotations. Phys. Rev. Applied 17, 064050 (2022).
[23]
M. H. Goerz, M. A. Kasevich and V. S. Malinovsky. Robust Optimized Pulse Schemes for Atomic Fountain Interferometry. Atoms 11, 36 (2023).
[24]
D. J. Tannor and Y. Jin. Design of Femtosecond Pulse Sequences to Control Photochemical Products. In Mode Selective Chemistry, editors, J. Jortner, R. D. Levine and B. Pullman, 333–345. Springer (1991).
[25]
M. B. Giles. An extended collection of matrix derivative results for forward and reverse mode automatic differentiation. Technical Report NA-08-01, Oxford University Computing Laboratory (2008).
[26]
C.-H. Huang and H.-S. Goan. Robust quantum gates for stochastic time-varying noise. Phys. Rev. A 95, 062325 (2017).
[27]
A. İmamoğlu and K. B. Whaley. Photoactivated biological processes as quantum measurements. Phys. Rev. E 91, 022714 (2015).
[28]
L. C. Evans. An Introduction to Mathematical Optimal Control Theory. Lecture Notes, University of California, Berkeley (1983).
[29]
MATLAB. version 8.4 (R2014a). The MathWorks Inc., Natick, Massachusetts (2014).
[30]
E. Jones, T. Oliphant, P. Peterson and others. SciPy: Open source scientific tools for Python. (2001–).