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University of Illinois at Urbana-Champaign

Physical challenges of quantum computation

Abstract

dc:description

This is a study of several physical challenges for building a quantum computer, a hypothetical device which is capable of accomplishing tasks unachievable by the classical model of computation. In chapter 1, we will give an overview of quantum computation and discuss the physical challenges for building a realistic quantum computer. In chapter 2, we shall explore the applications of quantum computation for the simulation of molecular quantum systems. In particular, an efficient algorithm for evaluating the partition function (and hence free energy) is proposed. In chapter 3, quantum information transfer over spin chains is then discussed. A proof about the most efficient way to transfer quantum information in one dimension is constructed. In chapter 4, we shall consider the effects of quantum correlation induced by quantum mechanical environments on the efficiency of the methods of quantum error correction. In chapter 5, we consider how the thermal noise affects the reliability of an adiabatic quantum computer.

Degree

thesis:*
Name thesis:degree_name
Ph.D.
Level thesis:degree_level
Dissertation
Discipline thesis:degree_discipline
Physics
Grantor
University of Illinois at Urbana-Champaign
Year dc:date
2010

Author and committee

dc:creator, dc:contributor.*
Author dc:creator
  • Yung, Man Hong
Contributors dc:contributor
  • Leggett, Anthony J.
  • Kwiat, Paul G.
  • Schulten, Klaus J.
  • Weissman, Michael B.

Subjects

dc:subject × 7

Rights

dc:rights
Statement dc:rights
  • Copyright 2009 Man Hong Yung
Language dc:language
en

Identifiers

dc:identifier.*
Handle dc:identifier
http://hdl.handle.net/2142/14565
OAI identifier oai:identifier
oai:www.ideals.illinois.edu:2142/14565

Chain of custody

source
Harvested from
University of Illinois - Urbana-Champaign
Base URL
www.ideals.illinois.edu/oai-pmh
Last updated
2026-07-22
Source record
OAI-PMH GetRecord
citation

Yung, Man Hong. Physical challenges of quantum computation. Dissertation thesis, University of Illinois at Urbana-Champaign, 2010. http://hdl.handle.net/2142/14565