Computing the Ground-State Energy of the Ising Model in a Transverse Field with Matrix Product States

Bachelor thesis (2019)

Authors

P.H. Vree Applied Sciences

Contributors

J.M. Thijssen QN/Thijssen Group - AS (mentor)
Cornelis Vuik Numerical Analysis - EEMCS (mentor)
M. Blaauboer QN/Blaauboer Group - AS (graduation committee member)
M.P.T. Caspers Analysis - EEMCS (graduation committee member)
Faculty
Applied Sciences, Applied Sciences
Copyright: © 2019 Pim Vree
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Published Date

19-07-2019

Language

English

Reuse Rights

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Faculty

Applied Sciences

Abstract

Report about how Matrix Product States can be used to analyze a sub set of problems in quantum mechanics. A exact derivation is given of the Ising Model in a Transverse field and with these solutions the TEBD algorithm using Matrix Product states is validated.

Files

Thesis.pdf
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