Exponential Monte Carlo Convergence on a Homogeneous Right Parallelepiped Using the Reduced Source Method with Legendre Expansion [electronic resource]

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Bibliographic Details
Online Access: Online Access
Corporate Author: Los Alamos National Laboratory (Researcher)
Format: Government Document Electronic eBook
Language:English
Published: Washington, D.C : Oak Ridge, Tenn. : United States. Dept. of Energy ; distributed by the Office of Scientific and Technical Information, U.S. Dept. of Energy, 1999.
Subjects:

MARC

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245 0 0 |a Exponential Monte Carlo Convergence on a Homogeneous Right Parallelepiped Using the Reduced Source Method with Legendre Expansion  |h [electronic resource] 
260 |a Washington, D.C :  |b United States. Dept. of Energy ;  |a Oak Ridge, Tenn. :  |b distributed by the Office of Scientific and Technical Information, U.S. Dept. of Energy,   |c 1999. 
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500 |a Published through the Information Bridge: DOE Scientific and Technical Information. 
500 |a 09/01/1999. 
500 |a "LA-UR-99-1184" 
500 |a American Nuclear Society, Madrid (ES), 09/1999. 
500 |a Favorite, J.A. 
520 3 |a In previous work, exponential convergence of Monte Carlo solutions using the reduced source method with Legendre expansion has been achieved only in one-dimensional rod and slab geometries. In this paper, the method is applied to three-dimensional (right parallelepiped) problems, with resulting evidence suggesting success. As implemented in this paper, the method approximates an angular integral of the flux with a discrete-ordinates numerical quadrature. It is possible that this approximation introduces an inconsistency that must be addressed. 
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650 7 |a Convergence.  |2 local. 
650 7 |a Discrete Ordinate Method.  |2 local. 
650 7 |a Quadratures.  |2 local. 
650 7 |a Monte Carlo Method.  |2 local. 
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