Based on recent results of the joint moments of proper delay times of open chaotic systems with ideal coupling, a new insight to obtain the partial delay times distribution, for an arbitrary number of channels and symmetry, is given. This distribution is completely verified for all symmetry classes by means of random matrix theory simulations of ballistic chaotic cavities. In addition, the normalization constant of the Laguerre ensemble is obtained
We study the fluctuations in the density of time periods of the closed orbits of a model chaotic sys...
We study the cumulants and their generating functions of the probability distributions of the conduc...
The random-matrix-theory approach to the avoided-crossings probability distribution for quantum chao...
Abstract. We calculate the jomt probabihty distnbution of the Wigner-Smith time-delay matnx Q = —iKS...
We consider the 1/N-expansion of the moments of the proper delay times for a ballistic chaotic cavit...
Using the concept of minimal chaotic cavities, we give the distribution of the proper dela...
Abstract. We systematically study the first three terms in the asymptotic expansions of the moments ...
Abstract. We develop a method to compute the moments of the eigenvalue densities of matrices in the ...
Over the past 60 years random matrix theory has become a strikingly powerful tool for the investigat...
We develop a method to compute the moments of the eigenvalue densities of matrices in the Gaussian, ...
We study the statistics of the Wigner delay time and resonance width for a Bloch particle in ac and ...
This thesis is concerned with the application and extension of semiclassical methods, involving corr...
11 pages, four references addedWe consider the scattering by a one-dimensional random potential and ...
The Wigner time delay, defined by the energy derivative of the total scattering phase shift, is an i...
Abstract. We study the cumulants and their generating functions of the probability distributions of ...
We study the fluctuations in the density of time periods of the closed orbits of a model chaotic sys...
We study the cumulants and their generating functions of the probability distributions of the conduc...
The random-matrix-theory approach to the avoided-crossings probability distribution for quantum chao...
Abstract. We calculate the jomt probabihty distnbution of the Wigner-Smith time-delay matnx Q = —iKS...
We consider the 1/N-expansion of the moments of the proper delay times for a ballistic chaotic cavit...
Using the concept of minimal chaotic cavities, we give the distribution of the proper dela...
Abstract. We systematically study the first three terms in the asymptotic expansions of the moments ...
Abstract. We develop a method to compute the moments of the eigenvalue densities of matrices in the ...
Over the past 60 years random matrix theory has become a strikingly powerful tool for the investigat...
We develop a method to compute the moments of the eigenvalue densities of matrices in the Gaussian, ...
We study the statistics of the Wigner delay time and resonance width for a Bloch particle in ac and ...
This thesis is concerned with the application and extension of semiclassical methods, involving corr...
11 pages, four references addedWe consider the scattering by a one-dimensional random potential and ...
The Wigner time delay, defined by the energy derivative of the total scattering phase shift, is an i...
Abstract. We study the cumulants and their generating functions of the probability distributions of ...
We study the fluctuations in the density of time periods of the closed orbits of a model chaotic sys...
We study the cumulants and their generating functions of the probability distributions of the conduc...
The random-matrix-theory approach to the avoided-crossings probability distribution for quantum chao...