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Grant: Discovery Grants Program - Individual

Wilfrid Laurier University

$14,820.00

Quantum control of chaotic systems

EF 2007-08

Résumé
Quantum Control of Chaotic Systems The realization that quantum mechanics allows the possibility of encoding and processing information in a way that can improve and extend classical information processing, has led to the emergence of the new field of quantum information science. By applying the laws of quantum mechanics to information theory, novel tasks such as teleportation have been designed, and new algorithms for computation that outperform known classical algorithms have been developed. In order to build large-scale quantum information processing devices, it is necessary to  prepare, manipulate and measure many-body coupled quantum systems. These coupled systems can exhibit  non-classical correlations or 'entanglement' in the quantum regime and chaos in the classical regime. Signatures of the classical chaos can be found in the corresponding quantum system in quantum properties such as entanglement. This research will investigate and analyze the control of quantum systems which are classically chaotic, and explore the possibility of exploiting chaotic behaviour to improve information processing protocols or efficiently  generate valuable quantum computing resources such as entanglement. It will also investigate noise and decoherence in chaotic systems, and error correction in the presence of chaos. The research will involve analytical as well as numerical techniques, and will model and analyze realistic physical systems in order to develop a theoretical framework of quantum control that can be usefully implemented. This program will not only help to ultimately develop tools for building efficient quantum information processing devices, but will also provide key insight into fundamental questions about quantum measurement and the relationship between quantum and classical theory. Canadian researchers are already making important contributions to quantum information science, and this research will help strengthen Canada's role as a leader in the field.
Programme
Discovery Grants Program - Individual
Emplacement
Ontario, Canada
Type de bénéficiaire
Academia
Type
Grant
Source
NSERC's Awards Data

Tel que publié

Application id
327511-2006
Name nom
Ghose, Shohini
Department département
Physics and Computer Science
Organization id
35
Institution établissement
Wilfrid Laurier University
Province en
Ontario
Province fr
Ontario
Country en
CANADA
Country fr
CANADA
Fiscal year exercice financier
2007
Competition year année de concours
2006
Award amount
14820
Program id
RGPIN
Program name en
Discovery Grants Program - Individual
Program name fr
Programme de subventions à la découverte - individuelles
Group en
Discovery grants programs
Group fr
Programmes de subventions à la découverte
Committee code
29
Committee name en
General Physics
Committee name fr
Physique générale
Area of application code
1207
Area of application group en
Advancement of knowledge
Area of application group fr
Avancement des connaissances
Area of application en
Information, computer and communication technologies
Area of application fr
Technologie de l'information, des ordinateurs et des réseaux de communications
Research subject code
3153
Research subject group en
Theoretical physics and chemistry
Research subject group fr
Physique et chimie théoriques
Research subject en
Classical and quantum physics
Research subject fr
Physique classique et quantique
Partie
2
Nb partie
5
Application title
Quantum control of chaotic systems
Keyword
NA
Application summary
Quantum Control of Chaotic Systems The realization that quantum mechanics allows the possibility of encoding and processing information in a way that can improve and extend classical information processing, has led to the emergence of the new field of quantum information science. By applying the laws of quantum mechanics to information theory, novel tasks such as teleportation have been designed, and new algorithms for computation that outperform known classical algorithms have been developed. In order to build large-scale quantum information processing devices, it is necessary to  prepare, manipulate and measure many-body coupled quantum systems. These coupled systems can exhibit  non-classical correlations or 'entanglement' in the quantum regime and chaos in the classical regime. Signatures of the classical chaos can be found in the corresponding quantum system in quantum properties such as entanglement. This research will investigate and analyze the control of quantum systems which are classically chaotic, and explore the possibility of exploiting chaotic behaviour to improve information processing protocols or efficiently  generate valuable quantum computing resources such as entanglement. It will also investigate noise and decoherence in chaotic systems, and error correction in the presence of chaos. The research will involve analytical as well as numerical techniques, and will model and analyze realistic physical systems in order to develop a theoretical framework of quantum control that can be usefully implemented. This program will not only help to ultimately develop tools for building efficient quantum information processing devices, but will also provide key insight into fundamental questions about quantum measurement and the relationship between quantum and classical theory. Canadian researchers are already making important contributions to quantum information science, and this research will help strengthen Canada's role as a leader in the field.