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== 复合量子系统的控制与代数图论 ==

== 复合量子系统的控制与代数图论 ==

人们还开发了在复合量子系统的通用控制背景下的网络控制理论，其中子系统及其相互作用分别与节点和链路相关联<ref name="BG-07">{{cite journal | last=Burgarth | first=Daniel | last2=Giovannetti | first2=Vittorio | title=Full Control by Locally Induced Relaxation | journal=Physical Review Letters | publisher=American Physical Society (APS) | volume=99 | issue=10 | date=2007-09-05 | issn=0031-9007 | doi=10.1103/physrevlett.99.100501 | page=100501| arxiv=0704.3027 }}</ref>。该框架允许使用代数图论中的工具通过图的最小等级和相关概念来制定'''<font color="#FF8000">卡尔曼准则 Kalman's Criterion </font>'''。<ref name="BDHSY-13">{{cite journal|last1=Burgarth|first1=Daniel|last2=D'Alessandro|first2=Domenico|last3=Hogben|first3=Leslie|author3-link=Leslie Hogben|last4=Severini|first4=Simone|last5=Young|first5=Michael|doi=10.1109/TAC.2013.2250075|issue=9|journal=IEEE Transactions on Automatic Control|pages=2349–2354|title=Zero forcing, linear and quantum controllability for systems evolving on networks|volume=58|year=2013}}</ref><ref name="OT-15">S. O'Rourke, B. Touri, https://arxiv.org/abs/1511.05080.</ref>

人们还开发了在复合量子系统的通用控制背景下的网络控制理论，其中子系统及其相互作用分别与节点和链路相关联<ref name="BG-07">{{cite journal | last=Burgarth | first=Daniel | last2=Giovannetti | first2=Vittorio | title=Full Control by Locally Induced Relaxation | journal=Physical Review Letters | publisher=American Physical Society (APS) | volume=99 | issue=10 | date=2007-09-05 | issn=0031-9007 | doi=10.1103/physrevlett.99.100501 | page=100501| arxiv=0704.3027 }}</ref>。该框架允许使用代数图论中的工具通过图的最小等级和相关概念来制定'''<font color="#FF8000">卡尔曼准则 Kalman's Criterion </font>'''。<ref name="BDHSY-13">{{cite journal|last1=Burgarth|first1=Daniel|last2=D'Alessandro|first2=Domenico|last3=Hogben|first3=Leslie|last4=Severini|first4=Simone|last5=Young|first5=Michael|doi=10.1109/TAC.2013.2250075|issue=9|journal=IEEE Transactions on Automatic Control|pages=2349–2354|title=Zero forcing, linear and quantum controllability for systems evolving on networks|volume=58|year=2013}}</ref><ref name="OT-15">S. O'Rourke, B. Touri, https://arxiv.org/abs/1511.05080.</ref>