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Randrup and R. Vogt, Phys. Rev. C 80, 024601 (2009). [4] R. Vogt and J. Randrup, Phys. Rev. C 84,<br />

044621 (2011). [5] R. Vogt and J. Randrup, in preparation.<br />

PR 118<br />

Systematics of Neutron Radiative Capture Cross Section<br />

Xi Tao, China Institute of Atomic Energy. Jimin Wang, China Institute of Atomic Energy. Xiaolong<br />

Huang, China Institute of Atomic Energy.<br />

Base on the Breit-Wigner resonance theory, a systematics function is given to describe the average cross<br />

section of 25keV. Cross sections of 148 nuclei are used for fitting. Considering the process of compound<br />

nucleus and the contribution of direct-semi-direct process, a total systematics function is used for describing<br />

the excitation functions for (n, γ) in the energy range of 1keV- 20MeV. There are 2 parameters in this<br />

function, and the 2 parameters systematics functions are given. One is defined the shape of excitation<br />

functions for (n, γ) in low energy range, and the cross section of 25keV is used to confirm the absolute<br />

value. The other parameter is defined the absolute value of excitation functions for (n, γ) in high energy<br />

range. At the same time, a new set of parameters for systematics function of energy density parameters is<br />

obtained. The experimental data used in this work are gained from EXFOR database.<br />

PR 119<br />

Coupled-channels Calculation of Isobaric Analog Resonances<br />

G. Arbanas, Oak Ridge <strong>National</strong> <strong>Laboratory</strong>, Oak Ridge, TN 37831-6171. I.J. Thompson, Livermore<br />

<strong>National</strong> <strong>Laboratory</strong> L-414, Livermore CA 945551.<br />

The position and width of isobaric analogue resonances in nucleon-nucleus scattering are accurate and<br />

detailed indicators of the positions of resonances and bound states with good single-particle characters [1].<br />

Since determining the positions of shells and shell gaps has often been the objective of experiments with<br />

unstable isotopes, measuring isobaric analogue resonances (IAR) should be modeled as well as possible<br />

by theorists in relation to proposed experiments. These IAR have the great virtue that neutron bound<br />

states, both occupied and unoccupied, can be determined in experiments that react protons on nuclei.<br />

Proton targets can be made with hydrogen. The best information about levels is determined by (p,p ′ γ)<br />

coincidence experiments [2]. The displacement energies of IAR also depend critically on neutron-proton<br />

density differences, so can be used to probe those densities in the surface. We therefore implemented within<br />

our coupled-channels code FRESCO [3] the main Lane coupling term [4]: the charge-exchange interaction<br />

that transforms an incident proton into a neutron. Because of Coulomb shifts, the neutron will be at a<br />

lower energy, such as a sub-threshold energy near an unoccupied single-particle state. We see isobaric<br />

analog resonances when the neutron energy is near a bound state. At the same time, a target neutron<br />

must have changed to a proton, so it must have been in an occupied neutron state with quantum numbers<br />

such that a proton with those parameters is not Pauli blocked. We therefore extended the Lane coupledchannels<br />

formalism to follow the non-orthogonality of this neutron channel with that configuration of an<br />

inelastic outgoing proton, and the target being left in a particle-hole excited state. This is being tested<br />

for 208 Pb, for which good (p,p ′ γ) coincidence data exists [2], and we make predictions for the equivalent<br />

processes for 132 Sn. Experiments such as [5] show the methods are also useful for light nuclei. Prepared<br />

by LLNL under Contract DE-AC52-07NA27344, through the topical collaboration TORUS.<br />

Corresponding author: Ian J. Thompson<br />

[1] R. I. Betan, A. T. Kruppa, and T. Vertse, Phys. Rev. C 78— (2008), 044308 [2] E. Radermacher, et<br />

al, Nuclear Physics A, 597 (1996), 408 [3] I.J. Thompson, Computer Physics Reports, 7, (1988), 167 [4]<br />

A. Lane, Nucl. Phys., 35 (1962), 676 [5] B. B. Skorodumov, et al, Phys. Rev. C, 78 (2008), 044603<br />

323

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