The entanglement entropy of subsystems of typical eigenstates of quantum many-body
Hamiltonians has recently been conjectured to be a diagnostic of quantum chaos and …

In spite of its simplicity, the central limit theorem captures one of the most outstanding
phenomena in mathematical physics, that of universality. While this classical result is well …

Separation between average and fluctuation parts in state density in many-particle quantum
systems with k-body interactions, modelled by the k-body embedded Gaussian orthogonal …

Embedded random matrix ensembles with k-body interactions are well established to be
appropriate for many quantum systems. For these ensembles the two point correlation …

The eigenvalue density generated by an embedded Gaussian unitary ensemble with k-body
interactions for two-species (say π and ν) fermion systems is investigated by deriving …

Wavefunction structure is analyzed for dense interacting many-boson systems using
Hamiltonian H, which is a sum of one-body h (1) and an embedded GOE of k-body …

Statistical nuclear spectroscopy (also called spectral distribution method), introduced by JB
French in late 60's and developed in detail in the later years by his group and many other …

Recently, it was established, via lower order moments, that the univariate q-normal
distribution, which is the weighting function for q-Hermite polynomials, describes the …

For finite quantum many-particle systems modeled with say m fermions in N single particle
states and interacting with k-body interactions (k⩽ m), the wavefunction structure is studied …

We study the mechanism of thermalization in finite many-fermion systems with random k-
body interactions in the presence of a mean-field. The system Hamiltonian H, for m fermions …