Quantum Phase Estimation Algorithm on Heisenberg-Type Hamiltonians and Possible Optimizations
ORAL
Abstract
The Quantum Phase Estimation Algorithm is an algorithm of fundamental importance in quantum computation. It can be used to break RSA encryption, perform efficient database searches, and simulate quantum Hamiltonians. We review the algorithm as well as two optimizations based on circular statistics and iterative methods to improve its performance on quantum computers. We then choose a Heisenberg Hamiltonian and use it to demonstrate these optimizations through simulations and experiments on publicly available IBM quantum computers.
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Authors
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Scott Johnstun
Brigham Young University
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Jean-Francois Van Huele
Brigham Young University