Analysis and Applications of Variational Quantum Eigensolver Alfgorithms
Project Status:
- Conducting research work done under the supervision of Dr. Ismael Regis de-Farias in collaboration with National Laboratory of Scientific Computing (LNCC) of Brazil
- Implemented methods to calculate Hilbert-Schmidt-Product and decompose any given square matrix into sum of Pauli matrices
- Created a computational framework for testing Variational Quantum Eigensolver (VQE) Algorithms
- Initiated a study to explore the dynamics of changing each component - Hermitian matrix type, variational form, circuit depth and optimizer - used in the VQE routine by conducting sensitivity analyses on two performance metrics – time taken to solve the problem and accuracy of the solution
- Presently conducting literature review of Quantum Computing applied to Quantum Chemistry and High Energy Physics
Awards and Funding:
- First Prize, Impact Talk at TTU URC ($500)
- First Prize, Virtual Presentation at TTU URC ($500)
- TRUE Undergraduate Research Project Funding Award 2020 ($500)
Poster and Oral Presentations: