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Statistics of off-diagonal entries of Wigner $K$-matrix for chaotic wave systems with absorption
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abstract
Using the Random Matrix Theory approach we derive explicit distributions of the real and imaginary parts for off-diagonal entries of the Wigner reaction matrix $\mathbf{K}$ for wave chaotic scattering in systems with and without time-reversal invariance, in the presence of an arbitrary uniform absorption.
Forward citations
Cited by 2 Pith papers
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Distribution of the Wigner-Smith time-delay matrix for chaotic cavities with absorption and coupled Coulomb gases
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Reflection Time Difference as a probe of S-matrix Zeroes in Chaotic Resonance Scattering
The reflection time difference, the energy derivative of the phase difference between two reflection amplitudes, is a signed sum of Lorentzians centered at the S-matrix zeroes and can be read off from the unitary defi...
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