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VERSION:2.0
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BEGIN:VEVENT
SUMMARY:_Towards Quantum Sensor Networks
DTSTART:20251202T130000Z
DTEND:20251202T150000Z
DTSTAMP:20260506T023611Z
UID:9b5978db-7b61-41ba-8831-7234d92724a0
SEQUENCE:2
CREATED:20251128T151410Z
DESCRIPTION:Quantum sensor networks sets a framework for distributed sensi
 ng\, aimed at retrieving information from spatially separated probes using
  quantum resources\, enhancing precision beyond classical limits. This the
 sis develops tools for this framework and addresses fundamental questions 
 arising from the distributed nature of these protocols. The first question
  concerns the information accessible in distributed scenarios. Focusing on
  functions locally accessible by each party\, we introduce a privacy measu
 re ensuring that only the target function’s information is revealed. We 
 identify entangled states that guarantee privacy under specific encoding d
 ynamics\, and find robust private states resilient to qubit loss. We furth
 er extend these results to Hamiltonian dynamics\, uncovering a mathematica
 l structure linking private functions to private states and the nature of 
 entanglement to the estimation of linear functions of local parameters. We
  proceed to employ concepts in geometry to analyze spatial quantum sensing
 \, where sensor arrays probe an underlying field modeled by analytic funct
 ions. We transform a series of general problems into a description leverag
 ing the linearity of the information in the distributed setting. We provid
 e conditions for error-free sensor placements and extend previous approach
 es to general least-squares estimations\, illustrating advantages of entan
 gled strategies over local ones. Next\, we integrate this into quantum net
 works\, recognizing practical constraints\, such as limited quantum resour
 ces\, network topology\, and sensor placement. We develop a general optimi
 zation framework for designing sensing protocols that minimize estimator v
 ariance. These methods translate sensing strategy design into linear\, con
 vex and nonconvex optimization problems\, adapting to various network cons
 traints and highlighting the impact of sensor positioning. Finally\, we ap
 ply this to entangled atom gravimeters networks\, establishing a proposal 
 for the deployment of distributed gravitational field sensing\, demonstrat
 ing potential for high-precision Earth interior modeling and offering a ro
 admap for the optimal construction and operation of quantum sensor network
 s\, under minimal prior information.
LAST-MODIFIED:20251128T151419Z
LOCATION:Online
URL:http://df.vps.tecnico.ulisboa.pt/pt/eventos/_towards-quantum-sensor-ne
 tworks/
X-ALT-DESC;FMTTYPE=text/html:<p data-block-key="8talk">Quantum sensor netw
 orks sets a framework for distributed sensing\, aimed at retrieving inform
 ation from spatially separated probes using quantum resources\, enhancing 
 precision beyond classical limits. This thesis develops tools for this fra
 mework and addresses fundamental questions arising from the distributed na
 ture of these protocols. The first question concerns the information acces
 sible in distributed scenarios. Focusing on functions locally accessible b
 y each party\, we introduce a privacy measure ensuring that only the targe
 t function’s information is revealed. We identify entangled states that 
 guarantee privacy under specific encoding dynamics\, and find robust priva
 te states resilient to qubit loss.<br/><br/> We further extend these resul
 ts to Hamiltonian dynamics\, uncovering a mathematical structure linking p
 rivate functions to private states and the nature of entanglement to the e
 stimation of linear functions of local parameters. We proceed to employ co
 ncepts in geometry to analyze spatial quantum sensing\, where sensor array
 s probe an underlying field modeled by analytic functions. We transform a 
 series of general problems into a description leveraging the linearity of 
 the information in the distributed setting.<br/><br/> We provide condition
 s for error-free sensor placements and extend previous approaches to gener
 al least-squares estimations\, illustrating advantages of entangled strate
 gies over local ones. Next\, we integrate this into quantum networks\, rec
 ognizing practical constraints\, such as limited quantum resources\, netwo
 rk topology\, and sensor placement. We develop a general optimization fram
 ework for designing sensing protocols that minimize estimator variance.<br
 /><br/> These methods translate sensing strategy design into linear\, conv
 ex and nonconvex optimization problems\, adapting to various network const
 raints and highlighting the impact of sensor positioning. Finally\, we app
 ly this to entangled atom gravimeters networks\, establishing a proposal f
 or the deployment of distributed gravitational field sensing\, demonstrati
 ng potential for high-precision Earth interior modeling and offering a roa
 dmap for the optimal construction and operation of quantum sensor networks
 \, under minimal prior information.</p>
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