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Optimal Control with a Multidimensional Quantum Invariant by Orozco-Ruiz, Modesto; Simsek, Selwyn; Kulmiya, Sahra A.; Hile, Samuel J.; Hensinger, Winfried K.; Mintert, Florian is a scholarly article available to read on EtoBox.

What is Optimal Control with a Multidimensional Quantum Invariant about?

Optimal quantum control of continuous variable systems poses a formidable computational challenge because of the high-dimensional character of the system dynamics. The framework of quantum invariants can significantly reduce the complexity of such problems, but it requires the knowledge of an invariant compatible with the Hamiltonian of the system in question. We explore the potential of a Gaussian invariant that is suitable for quadratic Hamiltonians with any given number of motional degrees of freedom for quantum optimal control problems that are inspired by current challenges in ground-state-to-ground-state shuttling of trapped-ions.

Author

Orozco-Ruiz, Modesto; Simsek, Selwyn; Kulmiya, Sahra A.; Hile, Samuel J.; Hensinger, Winfried K.; Mintert, Florian

Published

2022

Language

EN