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Featured researches published by R. R. Winters.


Astrophysical Journal Supplement Series | 1992

On the calculation of Maxwellian-averaged capture cross sections

Hermann Beer; F. Voss; R. R. Winters

A recipe for the calculation of Maxwellian-averaged capture cross sections as a function of temperature kT from the existing excitation function is discussed. Detailed formulae are given to handle the various portions of this excitation function which in general contains both resolved resonance and an unresolved resonance parts. For the temperature region considered, the details of the thermal (0.0253 eV) capture cross section and a possible direct capture compoment are of importance. The treatment of resolved resonances depending on the characteristics of the resonance parameters is discussed


American Journal of Physics | 1997

Continued fractions and the harmonic oscillator using Feynman’s path integrals

L. Q. English; R. R. Winters

The simple harmonic oscillator plays a prominent role in most undergraduate quantum mechanics courses. The study of this system using path integrals can serve to introduce a formulation of quantum mechanics which is usually considered beyond the scope of most undergraduate courses. However, given the current interest in the interpretation and foundations of quantum mechanics, nonstandard approaches such as Feynman’s path integral formalism can be helpful in developing insights into the structure of quantum mechanics. In this paper we evaluate the path integration appearing in Feynman’s treatment in a natural and direct manner utilizing a symbolic computational program. This approach makes the use of the path integral formulation of quantum mechanics accessible to most undergraduate physics majors. As a by-product of our approach, we find a representation of the reciprocal of the sinc function, sinc (x)≡sin(x)/(x), in terms of an infinite product of partial approximates of a continued fraction. We have not...


Earth Moon and Planets | 1977

The lunar capture hypothesis revisited

R. R. Winters; Robert J. Malcuit

Recent work on planetary formation processes have suggested that ancient planetary bodies could have been warmer and, therefore, more easily deformable soon after formation than at present. By use of the estimates for the elastic parameters believed to be appropriate for a warm ancient Moon and Earth, it is shown that the energy of deformation of the planetary bodies during a close gravitational encounter was sufficient to effect capture.


Archive | 1988

Computer Simulation of

Robert J. Malcuit; David M. Mehringer; R. R. Winters


Physical Review C | 2000

High-resolution neutron capture and transmission measurements, and the stellar neutron-capture cross section of 88 Sr

P. Koehler; R. R. Winters; Klaus H Guber; T. Rauscher; J. A. Harvey; S. Raman; R. R. Spencer; Jeffery Curtis Blackmon; D. C. Larson; D. W. Bardayan; T. A. Lewis


Archive | 1989

Numerical simulation of gravitational capture of a lunar-like body by earth

Robert J. Malcuit; David M. Mehringer; R. R. Winters


Physical Review C | 1991

Total cross section and neutron resonance spectroscopy for n+40Ar.

R. R. Winters; R. F. Carlton; C.H. Johnson; N. W. Hill; M. R. Lacerna


Archive | 1996

Geometry of Stable Capture Zones for Planet Earth and Implications for Estimating the Probability of Stable Gravitational Capture of Planetoids from Heliocentric Orbit

Robert J. Malcuit; R. R. Winters


Archive | 1995

Numerical Simulation of Retrograde Gravitational Capture of a Satellite by Venus: Implications for the Thermal History of the Planet

Robert J. Malcuit; R. R. Winters


Physical Review C | 1991

Evidence for parity dependence in the neutron-40Ar optical model potential.

C.H. Johnson; R. F. Carlton; R. R. Winters

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C.H. Johnson

Oak Ridge National Laboratory

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J. A. Harvey

Oak Ridge National Laboratory

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Klaus H Guber

Oak Ridge National Laboratory

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N. W. Hill

Oak Ridge National Laboratory

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N.M. Larson

Oak Ridge National Laboratory

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R. F. Carlton

Middle Tennessee State University

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C. H. Johnson

Oak Ridge National Laboratory

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D. C. Larson

Oak Ridge National Laboratory

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