Award Date

12-15-2019

Degree Type

Thesis

Degree Name

Master of Science (MS)

Department

Physics and Astronomy

First Committee Member

Bernard Zygelman

Second Committee Member

Stephen Lepp

Third Committee Member

Rebecca Martin

Fourth Committee Member

Laxmi Gewali

Number of Pages

74

Abstract

This thesis provides an introduction to the concepts of soundness and completeness in the context of quantum logic. As quantum logic is based on a lattice and not Boolean logic as is the case of classical logic, its meta analysis is very different. This thesis is devoted to studying the differences that this structure provides.

In terms of quatum computation, the thesis provides an introduction to decidability as it is used in classical computation theory using Turing machines and then presents a comparison to quantum computation structure.

The aim of the thesis is to present the existing basic structures of classical and quantum logic, as well as classical and quantum computation that will enable the development of the technical connections between the two in terms of specific models and finally to their relationship to classical and quantum complexity.

Keywords

decidability; incompleteness; quantum computation; quantum logic

Disciplines

Physics

File Format

pdf

File Size

0.499 MB

Degree Grantor

University of Nevada, Las Vegas

Language

English

Rights

IN COPYRIGHT. For more information about this rights statement, please visit http://rightsstatements.org/vocab/InC/1.0/

Available for download on Tuesday, December 15, 2026


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