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sponsored the work presented in this paper.<br />

[1] H. Derrien, G. De Saussure, and R. B. Perez, Nucl. Sci. Eng. 106, 434, 1990; H. Derrien, J. Nucl.<br />

Sci. Technol. 30, 845, 1993. [2] J. A. Harvey et al., Proc. International Conference on Nuclear Data<br />

for Science and Technology, Mito, Japan, May 30-June 3, 1988. [3] H. Derrien, L. C. Leal, and N.<br />

M. Larson, Neutron Resonance Parameters and Covariance Matrix of 239Pu, ORNL/TM-2008/123, Oak<br />

Ridge <strong>National</strong> <strong>Laboratory</strong>, Oak Ridge, Tenn., September 2008. [4] D. Bernard et al., “239Pu Nuclear Data<br />

Improvements in Thermal and Epithermal Neutron Ranges,” Proc. International Conference on Nuclear<br />

Data for Science and Technololgy, Nice, France April 22-27, 2007.<br />

CA 3 2:20 PM<br />

Recent Investigations and Findings about the 2d- and 3d-Neutron Strength Functions<br />

Said F. Mughabghab<br />

<strong>National</strong> Nuclear Data Center, <strong>Brookhaven</strong> <strong>National</strong> <strong>Laboratory</strong>, Upton, NY 11973-5000, USA<br />

These comprehensive detailed investigations were recently undertaken because of the scarcity of available<br />

data on neutron d-wave strength functions and the desire to obtain much-needed precise quantities. This<br />

information is obtained by the least-squares method by fitting total cross section measurements in the keV<br />

to 3 MeV neutron energy region, which is expressed in terms of the scattering radius, R’, the s-, p-, d-,<br />

f-wave neutron strength functions, neutron penetrabilities and phase shifts. The present results for the<br />

average resonance parameters reveal the following findings:<br />

• The 2d peak is observed for the first time at mass number, A = 51.<br />

• Due to nuclear deformation effects, the 3d peak is depressed producing two maxima, located at A =<br />

152 and 170, with similarity to the s-wave case [1].<br />

• Except for the deformed region, the results of spherical optical model calculations for the d-wave<br />

strength functions well describe the present data for A = 48 - 200.<br />

• The derived R’, s- and p-wave neutron strength functions are in very good agreement with those<br />

derived from the resolved energy region [1].<br />

• However, the d-wave strength functions are generally discrepant with available data compiled in [1].<br />

• Quite a few d-wave data are derived here for the first time.<br />

• A comparison with the very few d-wave data, obtained from the resolved resonances, showed good<br />

agreement.<br />

The methodology and its application to optical model calculations and generation of covariance quantities<br />

with the aid of this model will be discussed. Several examples of least-squares fits to the available data<br />

will be presented and the systematics of the d-wave strength functions will be graphically displayed. In<br />

addition, an explanation for the discrepancies with previous data, which were derived from capture and<br />

total cross section measurements, will be given.<br />

[1] S.F. Mughabghab, Atlas of Neutron Resonances, Elsevier (Holland), 2006.<br />

CA 4 2:40 PM<br />

42

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