1. Forward-Adjoint Coupling as a Means of Solving Three-Dimensional Deep-Penetration Transport Problems
- Author
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J. C. Robinson and C. O. Slater
- Subjects
Physics ,Nuclear physics ,Coupling ,Nuclear Energy and Engineering ,Simple (abstract algebra) ,Monte Carlo method ,Mathematical analysis ,Isotropy ,Flux ,Point (geometry) ,Type (model theory) ,Radiation - Abstract
The solution of a special type of deep penetration problem is obtained by coupling a deep-penetration forward calculation with a localized adjoint calculation. The system on which the calculation is performed consists of a target far removed from a radiation source. In the absence of the target, the system geometry is simple (i.e., one- or two-dimensional). The problem is to compute some effect of interest (e.g., reaction rate, flux, etc.) within the target. The problem solution consists of a source-centered calculation of the radiation field with the target absent, a targetcentered adjoint calculation on the system with the source absent, and a coupling of the above two calculations. The technique was applied to fissile and non-fissile targets located at various distances from and having various orientations with respect to a unit isotropic point fission neutron source in an infinite air medium. (3 tables) (auth)
- Published
- 1974
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