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19992020
most citedLevel density for deformations of the Gaussian orthogonal ensemble

13 citations · 59 across the 15 of their papers we have counts for

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nucl-th2020★ 2 cited

Numerical Simulation of GUE Two-Point Correlation and Cluster Functions

Adam James Sargeant

Numerical simulations of the two-point eigenvalue correlation and cluster functions of the Gaussian unitary ensemble (GUE) are carried out directly from their definitions in terms…

nucl-th2007★ 5 cited

Perturbative Treatment of Symmetry Breaking Within Random Matrix Theory

J. X. de Carvalho, M. S. Hussein, M. P. Pato +1

We discuss the applicability, within the Random Matrix Theory, of perturbative treatment of symmetry breaking to the experimental data on the flip symmetry breaking in quartz cryst…

nucl-th2005★ 1 cited

Multi-level and two-level models of the decay out of superdeformed bands

A. J. Sargeant, M. S. Hussein, A. N. Wilson

We compare a multi-level statistical model with a two-level model for the decay out of superdeformed rotational bands in atomic nuclei. We conclude that while the models depend on…

nucl-th2005★ 11 cited

How large is the spreading width of a superdeformed band?

A. N. Wilson, A. J. Sargeant, P. M. Davidson +1

Recent models of the decay out of superdeformed bands can broadly be divided into two categories. One approach is based on the similarity between the tunneling process involved in…

nucl-th2004★ 13 cited

Level density for deformations of the Gaussian orthogonal ensemble

A. C. Bertuola, J. X. de Carvalho, M. S. Hussein +2

Formulas are derived for the average level density of deformed, or transition, Gaussian orthogonal random matrix ensembles. After some general considerations about Gaussian ensembl…

nucl-th2004★ 2 cited

Addendum: Attenuation of the intensity within a superdeformed band

A. J. Sargeant, M. S. Hussein, M. P. Pato +2

We investigate a random matrix model [Phys. Rev. C {\bf 65} 024302 (2002] for the decay-out of a superdeformed band as a function of the parameters: , , $Γ…