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Nonclassicality in Noisy Quantum Networks
Nonclassicality in Noisy Quantum Networks
Nonclassicality in Noisy Quantum Networks

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자료유형  
 학위논문 서양
최종처리일시  
20260202105249
ISBN  
9798291578261
DDC  
004
저자명  
Doolittle, Brian Dopkins.
서명/저자  
Nonclassicality in Noisy Quantum Networks
발행사항  
[Sl] : University of Illinois at Urbana-Champaign, 2023
발행사항  
Ann Arbor : ProQuest Dissertations & Theses, 2023
형태사항  
308 p
주기사항  
Source: Dissertations Abstracts International, Volume: 87-03, Section: B.
주기사항  
Advisor: Clark, Bryan K.
학위논문주기  
Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 2023.
초록/해제  
요약Quantum networks are rapidly being developed using the noisy quantum devices available today. As quantum networks scale, noise will lead to significant challenges in quantum network characterization, design, and automation, challenges that classical methods may be ill equipped to tackle. Moreover, the advantage and value of quantum networks is not well understood in the presence of noise, making it difficult to justify the cost of quantum network development for real-world applications.In this dissertation, we define operational nonclassicality as a quantifier of quantum advantage in general multipoint communication networks and describe a procedure for deriving operational tests of nonclassicality in general communication networks. Then, we develop a quantum-hardware-compatible variational optimization framework for optimizing quantum networks to exhibit nonclassicality. In a wide range of communication network topologies, including nonsignaling networks, multiaccess networks, broadcast networks, and interference networks, we derive operational tests that witness nonclassicality. We then use our variational framework to optimize various quantum resource configurations for maximal performance against these operational tests of nonclassicality. In all communication network topologies, we find examples where quantum resources lead to observable violations of the nonclassicality witnesses, implying that quantum resources provide a strict advantage over classical resources. Furthermore, we investigate how the presence of noise diminishes these advantages, and by extension, the value of quantum resources. Finally, we demonstrate that our variational optimization techniques can be deployed on quantum hardware and applied well beyond the scope of finding nonclassical quantum behaviors.In conclusion, we find that nearly all quantum resource configurations in communication networks can provide operational advantage as witnessed by operational tests of nonclassicality. These nonclassical network behaviors show novel ways that quantum physics defies the classical assumptions of locality, causality, and realism, but nonclassicality can also be used to test and certify quantum resources in communication networks. Furthermore, nonclassicality can also provide advantages in information security and distributed computing. We assert that variational quantum optimization techniques are well-suited to design and automation tasks in quantum networks. The advantages of these methods are that they are hardware agnostic, do not require full network characterization, and can optimize quantum systems against their inherent and unknown noise models. Thus, we introduce variational quantum networking as an engineering paradigm for designing and automating noisy quantum networks. In many ways, variational quantum networking circumvents the challenges of characterizing, designing, and automating noisy quantum networks. 
일반주제명  
Computer science
일반주제명  
Theoretical physics
일반주제명  
Electrical engineering
일반주제명  
Physics
키워드  
Nonclassicality
키워드  
Noisy quantum networks
키워드  
Variational quantum optimization
키워드  
Quantum network automation
키워드  
Communication networks
키워드  
Nonlocality
키워드  
Variational quantum networking
기타저자  
University of Illinois at Urbana-Champaign Physics
기본자료저록  
Dissertations Abstracts International. 87-03B.
전자적 위치 및 접속  
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MARC

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■1001  ▼aDoolittle,  Brian  Dopkins.
■24510▼aNonclassicality  in  Noisy  Quantum  Networks
■260    ▼a[Sl]▼bUniversity  of  Illinois  at  Urbana-Champaign▼c2023
■260  1▼aAnn  Arbor▼bProQuest  Dissertations  &  Theses▼c2023
■300    ▼a308  p
■500    ▼aSource:  Dissertations  Abstracts  International,  Volume:  87-03,  Section:  B.
■500    ▼aAdvisor:  Clark,  Bryan  K.
■5021  ▼aThesis  (Ph.D.)--University  of  Illinois  at  Urbana-Champaign,  2023.
■520    ▼aQuantum  networks  are  rapidly  being  developed  using  the  noisy  quantum  devices  available  today.  As  quantum  networks  scale,  noise  will  lead  to  significant  challenges  in  quantum  network  characterization,  design,  and  automation,  challenges  that  classical  methods  may  be  ill  equipped  to  tackle.  Moreover,  the  advantage  and  value  of  quantum  networks  is  not  well  understood  in  the  presence  of  noise,  making  it  difficult  to  justify  the  cost  of  quantum  network  development  for  real-world  applications.In  this  dissertation,  we  define  operational  nonclassicality  as  a  quantifier  of  quantum  advantage  in  general  multipoint  communication  networks  and  describe  a  procedure  for  deriving  operational  tests  of  nonclassicality  in  general  communication  networks.  Then,  we  develop  a  quantum-hardware-compatible  variational  optimization  framework  for  optimizing  quantum  networks  to  exhibit  nonclassicality.  In  a  wide  range  of  communication  network  topologies,  including  nonsignaling  networks,  multiaccess  networks,  broadcast  networks,  and  interference  networks,  we  derive  operational  tests  that  witness  nonclassicality.  We  then  use  our  variational  framework  to  optimize  various  quantum  resource  configurations  for  maximal  performance  against  these  operational  tests  of  nonclassicality.  In  all  communication  network  topologies,  we  find  examples  where  quantum  resources  lead  to  observable  violations  of  the  nonclassicality  witnesses,  implying  that  quantum  resources  provide  a  strict  advantage  over  classical  resources.  Furthermore,  we  investigate  how  the  presence  of  noise  diminishes  these  advantages,  and  by  extension,  the  value  of  quantum  resources.  Finally,  we  demonstrate  that  our  variational  optimization  techniques  can  be  deployed  on  quantum  hardware  and  applied  well  beyond  the  scope  of  finding  nonclassical  quantum  behaviors.In  conclusion,  we  find  that  nearly  all  quantum  resource  configurations  in  communication  networks  can  provide  operational  advantage  as  witnessed  by  operational  tests  of  nonclassicality.  These  nonclassical  network  behaviors  show  novel  ways  that  quantum  physics  defies  the  classical  assumptions  of  locality,  causality,  and  realism,  but  nonclassicality  can  also  be  used  to  test  and  certify  quantum  resources  in  communication  networks.  Furthermore,  nonclassicality  can  also  provide  advantages  in  information  security  and  distributed  computing.  We  assert  that  variational  quantum  optimization  techniques  are  well-suited  to  design  and  automation  tasks  in  quantum  networks.  The  advantages  of  these  methods  are  that  they  are  hardware  agnostic,  do  not  require  full  network  characterization,  and  can  optimize  quantum  systems  against  their  inherent  and  unknown  noise  models.  Thus,  we  introduce  variational  quantum  networking  as  an  engineering  paradigm  for  designing  and  automating  noisy  quantum  networks.  In  many  ways,  variational  quantum  networking  circumvents  the  challenges  of  characterizing,  designing,  and  automating  noisy  quantum  networks. 
■590    ▼aSchool  code:  0090.
■650  4▼aComputer  science
■650  4▼aTheoretical  physics
■650  4▼aElectrical  engineering
■650  4▼aPhysics
■653    ▼aNonclassicality
■653    ▼aNoisy  quantum  networks
■653    ▼aVariational  quantum  optimization
■653    ▼aQuantum  network  automation
■653    ▼aCommunication  networks
■653    ▼aNonlocality
■653    ▼aVariational  quantum  networking
■690    ▼a0753
■690    ▼a0544
■690    ▼a0984
■690    ▼a0605
■71020▼aUniversity  of  Illinois  at  Urbana-Champaign▼bPhysics.
■7730  ▼tDissertations  Abstracts  International▼g87-03B.
■790    ▼a0090
■791    ▼aPh.D.
■792    ▼a2023
■793    ▼aEnglish
■85640▼uhttp://www.riss.kr/pdu/ddodLink.do?id=T17360001▼nKERIS▼z이  자료의  원문은  한국교육학술정보원에서  제공합니다.

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