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• W2034307084 endingPage "1981" @default.
• W2034307084 startingPage "1918" @default.
• W2034307084 abstract "Assuming the validity of random matrices for describing the statistics of a closed chaotic quantum system, we study analytically some statistical properties of the S-matrix characterizing scattering in its open counterpart. In the first part of the paper we attempt to expose systematically ideas underlying the so-called stochastic (Heidelberg) approach to chaotic quantum scattering. Then we concentrate on systems with broken time-reversal invariance coupled to continua via M open channels. By using the supersymmetry method we derive: (i) an explicit expression for the density of S-matrix poles (resonances) in the complex energy plane (ii) an explicit expression for the parametric correlation function of densities of eigenphases of the S-matrix. We use it to find the distribution of derivatives of these eigenphases with respect to the energy (partial delay times ) as well as with respect to an arbitrary external parameter." @default.
• W2034307084 created "2016-06-24" @default.
• W2034307084 creator A5011588658 @default.
• W2034307084 creator A5056896380 @default.
• W2034307084 date "1997-04-01" @default.
• W2034307084 modified "2023-10-12" @default.
• W2034307084 title "Statistics of resonance poles, phase shifts and time delays in quantum chaotic scattering: Random matrix approach for systems with broken time-reversal invariance" @default.
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