2010 IEEE International Conference on Control Applications 2010
DOI: 10.1109/cca.2010.5611084
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Decentralized coherent robust H<sup>&#x221E;</sup> control of a class of large-scale uncertain linear complex quantum stochastic systems

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“…, k); z is an n z ×1 vector of controlled outputs; and y is an n y ×1 vector of 'measurement' outputs. All the coefficient matrices in (1) are complex matrices with compatible dimensions corresponding to the dimensions of the operators and signals in (1); see James et al (2008); Nurdin et al (2009); Maalouf and Petersen (2009).…”
Section: Linear Complex Uncertain Quantum Systemmentioning
confidence: 99%
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“…, k); z is an n z ×1 vector of controlled outputs; and y is an n y ×1 vector of 'measurement' outputs. All the coefficient matrices in (1) are complex matrices with compatible dimensions corresponding to the dimensions of the operators and signals in (1); see James et al (2008); Nurdin et al (2009); Maalouf and Petersen (2009).…”
Section: Linear Complex Uncertain Quantum Systemmentioning
confidence: 99%
“…Applying a non-decentralized coherent quantum controller to a large-scale quantum system may require expensive computation and implementation. This concern has motivated Harno and Petersen (2010) to propose a method to construct a decentralized coherent quantum robust H ∞ controller for a class of large-scale linear complex quantum stochastic systems with structured uncertainties. Here, the dynamics of a quantum system is determined only by annihilation operators and represented in terms of linear quantum stochastic differential equations (QSDEs); e.g., see Maalouf and Petersen (2009).…”
Section: Introductionmentioning
confidence: 99%
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