Published August 1983 | Version v1
Miscellaneous Open

Nested element method in multidimensional neutron diffusion calculations

  • 1. Institut za Nuklearne Nauke Boris Kidric, Belgrade (Yugoslavia)

Description

A new numerical method is developed that is particularly efficient in solving the multidimensional neutron diffusion equation in geometrically complex systems. The needs for a generally applicable and fast running computer code have stimulated the inroad of a nonclassical (R-function) numerical method into the nuclear field. By using the R-functions, the geometrical components of the diffusion problem are a priori analytically implemented into the approximate solution. The class of functions, to which the approximate solution belongs, is chosen as close to the exact solution class as practically acceptable from the time consumption point of view. That implies a drastic reduction of the number of degrees of freedom, compared to the other methods. Furthermore, the reduced number of degrees of freedom enables calculation of large multidimensional problems on small computers

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Part of:
Numerical methods in nuclear engineering. Part 1

Additional details

Publishing Information

Imprint Title
Numerical methods in nuclear engineering. Part 1
Imprint Pagination
587 p.
Journal Page Range
p. 327-346.
Report number
INIS-mf--11168

Conference

Title
International conference on numerical methods in nuclear engineering.
Dates
6-9 Sep 1983.
Place
Montreal, Quebec (Canada).

INIS

Country of Publication
Canada
Country of Input or Organization
Canada
INIS RN
19045785
Subject category
S22: GENERAL STUDIES OF NUCLEAR REACTORS;
Resource subtype / Literary indicator
Conference
Descriptors DEI
BOUNDARY CONDITIONS; MULTIGROUP THEORY; NEUTRON DIFFUSION EQUATION; NEUTRON FLUX; NUMERICAL SOLUTION; SPATIAL DISTRIBUTION
Descriptors DEC
DISTRIBUTION; RADIATION FLUX; TRANSPORT THEORY

Optional Information