Discrete-Time Quantum Walk - Dynamics and Applications
C.M. Chandrashekar

TL;DR
This dissertation explores the dynamics of discrete-time quantum walks, optimizing their properties, analyzing noise effects, and applying them to quantum phase transitions and entanglement creation in physical systems.
Contribution
It introduces new optimization methods for quantum walks, examines symmetry and noise effects, and proposes novel applications in quantum phase control and entanglement generation.
Findings
Optimized quantum walk using SU(2) coin operations.
Analyzed noise and topology effects on quantum walk dynamics.
Proposed quantum walk applications in optical lattice control and entanglement creation.
Abstract
This dissertation presents investigations on dynamics of discrete-time quantum walk and some of its applications. Quantum walks has been exploited as an useful tool for quantum algorithms in quantum computing. Beyond quantum computational purposes, it has been used to explain and control the dynamics in various physical systems. In order to use the quantum walk to its fullest potential, it is important to know and optimize the properties purely due to quantum dynamics and in presence of noise. Various studies of its dynamics in the absence and presence of noise have been reported. We propose new approaches to optimize the dynamics, discuss symmetries and effect of noise on the quantum walk. Making use of its properties, we propose the use of quantum walk as an efficient new tool for various applications in physical systems and quantum information processing. In the first and second part…
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Taxonomy
TopicsData Stream Mining Techniques
