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Grant: Discovery Grants Program - Individual

University of Waterloo

$95,000.00

Quantum Error Correction: Theory and Experiment

FY 2017-18

Summary
Driven by curiosity, physicists try to understand the world around us through the properties of nature. Once we have a certain understanding, we begin to be able to predict the behavior of systems with these properties and then gain the ability to control them. Once control is achieved, it is sometimes possible to develop technologies based on these phenomena. Some of these not only have profound impact on our society, they also lay down the basis for this cycle to repeat itself by providing the ability to explore other natural properties at a different scale or complexity. Looking at the past, fire, steam and electro-magnetism are examples of these properties. Turning towards the future, there are many hints that quantum mechanical phenomena will play a similar role. Quantum information processing promises not only new insight on quantum mechanics but also new technologies with unparalleled power. A critical requirement for these technologies is an exquisite control of quantum systems. Although physicists have developed some control methods and applied them to some quantum systems in the past, they were not scalable, i.e., as the number of quantum bits is increased the required resources would increase exponentially. In the mid-1990s the landscape changed dramatically with the discovery of quantum error correction. Fault-tolerant quantum error correction is a theory that allows for sufficient control of quantum systems to solve problems using reasonable resources, as long as the error rate is below a threshold. My work builds on this theory (that I have helped create) with an aim to turning concepts into practical implementations. My work in quantum error correction encompasses both theoretical and experimental investigations. There are four elements needed to implement fault tolerant quantum error correction: a specific encoding, having sufficient control, characterizing the type of noise, and extracting entropy of corrupted qubits. My work will contribute to these four areas with the goal of demonstrating many rounds of quantum error correction that protects quantum information against its natural noise. The work will include developing new codes, new methods to assess the noise and use them to improve quantum control as much aas possible and finally work on algorithmic cooling a methods that allows to extract entropy from a set of corrupted qubits. My work will encompasses both theoretical and experimental investigations.
Program
Discovery Grants Program - Individual
Location
Ontario, Canada
Recipient Type
Academia
Type
Grant
Source
NSERC's Awards Data

As published

Application id
RGPIN-2016-04465
Name nom
Laflamme, Raymond
Department département
Physics and Astronomy - Physics and Astronomy
Organization id
33
Institution établissement
University of Waterloo
Province en
Ontario
Province fr
Ontario
Country en
CANADA
Country fr
CANADA
Fiscal year exercice financier
2017
Competition year année de concours
2016
Award amount
95000
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
1505
Committee name en
Physics
Committee name fr
Physique
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
2701
Research subject group en
Information technology
Research subject group fr
Technologie de l'information
Research subject en
Computer hardware
Research subject fr
Matériel informatique
Partie
2
Nb partie
5
Application title
Quantum Error Correction: Theory and Experiment
Keyword
NSERC
Application summary
Driven by curiosity, physicists try to understand the world around us through the properties of nature. Once we have a certain understanding, we begin to be able to predict the behavior of systems with these properties and then gain the ability to control them. Once control is achieved, it is sometimes possible to develop technologies based on these phenomena. Some of these not only have profound impact on our society, they also lay down the basis for this cycle to repeat itself by providing the ability to explore other natural properties at a different scale or complexity. Looking at the past, fire, steam and electro-magnetism are examples of these properties. Turning towards the future, there are many hints that quantum mechanical phenomena will play a similar role. Quantum information processing promises not only new insight on quantum mechanics but also new technologies with unparalleled power. A critical requirement for these technologies is an exquisite control of quantum systems. Although physicists have developed some control methods and applied them to some quantum systems in the past, they were not scalable, i.e., as the number of quantum bits is increased the required resources would increase exponentially. In the mid-1990s the landscape changed dramatically with the discovery of quantum error correction. Fault-tolerant quantum error correction is a theory that allows for sufficient control of quantum systems to solve problems using reasonable resources, as long as the error rate is below a threshold. My work builds on this theory (that I have helped create) with an aim to turning concepts into practical implementations. My work in quantum error correction encompasses both theoretical and experimental investigations. There are four elements needed to implement fault tolerant quantum error correction: a specific encoding, having sufficient control, characterizing the type of noise, and extracting entropy of corrupted qubits. My work will contribute to these four areas with the goal of demonstrating many rounds of quantum error correction that protects quantum information against its natural noise. The work will include developing new codes, new methods to assess the noise and use them to improve quantum control as much aas possible and finally work on algorithmic cooling a methods that allows to extract entropy from a set of corrupted qubits. My work will encompasses both theoretical and experimental investigations.
University of Waterloo - $95,000 Grant (2017-18) | Canada Spends