Quantum control : mathematical and numerical challenges : CRM workshop, October 6-11, 2002, Montreal, Canada

Contributor(s): Bandrauk, Andre D | Delfour, Michel C | Le Bris, ClaudeMaterial type: Computer fileComputer fileSeries: CRM Proceedings and Lecture Notes ; v. 33Publication details: Providence, R.I. : American Mathematical Society, 2003Description: 1 online resource (xii, 211 p. : ill.)ISBN: 9781470439477 (online)Subject(s): Laser manipulation (Nuclear physics) | Molecular dynamics | Quantum opticsOnline resources: Click here to access online
Contents:
Molecular alignment and orientation: From laser-induced mechanisms to optimal control ; Overview and software guide of evolutionary algorithms ; A case study in quantum control ; Laser control of molecular states -- Nonperturbative examples ; Coherent control: Principles and semiclassical implementations ; Mathematical models of contemporary elementary quantum computing devices ; Addendum and remarks on doubly conservative numerical schemes for the nonlinear Schrodinger equation and its control ; A note on the exact internal control of nonlinear Schrodinger equations ; Towards efficient numerical approaches for quantum control ; Multichannel quantum defect study of the control in the frequency domain: Example of HI ; Development of solution algorithms for quantum optimal control equations in product spaces ; Using contracted basis functions to solve the Schrodinger equation ; Remarks on the controllability of the Schrodinger equation
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Includes bibliographical references.

Molecular alignment and orientation: From laser-induced mechanisms to optimal control ; Overview and software guide of evolutionary algorithms ; A case study in quantum control ; Laser control of molecular states -- Nonperturbative examples ; Coherent control: Principles and semiclassical implementations ; Mathematical models of contemporary elementary quantum computing devices ; Addendum and remarks on doubly conservative numerical schemes for the nonlinear Schrodinger equation and its control ; A note on the exact internal control of nonlinear Schrodinger equations ; Towards efficient numerical approaches for quantum control ; Multichannel quantum defect study of the control in the frequency domain: Example of HI ; Development of solution algorithms for quantum optimal control equations in product spaces ; Using contracted basis functions to solve the Schrodinger equation ; Remarks on the controllability of the Schrodinger equation

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