activity
19982014
most citedNovel Source of Nonlocality in the Optical Model

37 citations · 188 across the 17 of their papers we have counts for

collaborators

17 papers

physics.atom-ph2014

The spectral Phase-Amplitude representation of a wave function revisited

George Rawitscher

The phase and amplitude (Ph-A) of a wave function vary slowly and monotonically with distance, in contrast to the wave function that can be highly oscillatory. Hence an attractive…

physics.atom-ph2013

Solution of the Gross-Pitaevskii equation in terms of the associated non-linear Hartree potential

George Rawitscher

The Gross-Pitaevskii equation (GP), that describes the wave function of a number of coherent Bose particles contained in a trap, contains the cube of the normalized wave function,…

math-ph2012★ 10 cited

Accuracy of a new hybrid finite element method for solving a scattering Schroedinger equation

Joseph Power, George Rawitscher

This hybrid method (FE-DVR), introduced by Resigno and McCurdy, Phys. Rev. A 62, 032706 (2000), uses Lagrange polynomials in each partition, rather than "hat" functions or Gaussian…

physics.comp-ph2012★ 16 cited

Solution of the Schrödinger equation containing a Perey-Buck nonlocality

George H. Rawitscher

The solution of a radial Schrödinger equation for ψ(r) containing a nonlocal potential of the form \int{K(r,r') ψ(r') dr'} is obtained to high accuracy by means of two methods. An…

nucl-th2011★ 21 cited

Evidence of nonlocality due to a gradient term in the optical model

M. I. Jaghoub, G. H. Rawitscher

We demonstrate that the presence of a velocity-dependent term in the phenomenological optical potential simulates a source of nonlocality. This is achieved by showing that, in the…

nucl-th2011★ 37 cited

Novel Source of Nonlocality in the Optical Model

M. I. Jaghoub, M. F. Hassan, G. H. Rawitscher

In this work we fit - elastic scattering angular distributions in the energy range 12 to 20 MeV, by adding a velocity dependent term to the optical potential. Th…