Published 2021 | Version v1
Book

Implementation of coarse mesh finite difference acceleration scheme for irregular geometry

  • 1. University of Michigan, Department of Nuclear Engineering and Radiological Science, Ann Arbor, MI 48105 (United States)
  • 2. Argonne National Laboratory, 9700 S. Cass Avenue, Lemont, IL 60439 (United States)

Description

An unstructured CMFD acceleration scheme (uCMFD) has been developed for the 3D irregular geometry problems formed by 2D unstructured finite element meshes with axial extrusions. In this scheme, the coarse mesh structure is determined in polygonal shapes by partitioning the 2D fine meshes based on a user-specified structured stencil grid. Using the resulting coarse meshes, the CMFD calculation is performed to accelerate the convergence of fission source iterations. The uCMFD scheme was successfully implemented in PROTEUSMOC by extending the existing CMFD acceleration scheme and tested using the C5G7 benchmark problem and the modified EMPIRE micro reactor problem. The test results showed that the uCMFD acceleration scheme reduced the total computational time by a factor of 5 - 15 for both problems. (authors)

Availability note (English)

Available from the American Nuclear Society, 555 North Kensington Avenue, La Grange Park, Illinois 60526 (US)
Part of:
Proceedings of the international conference on mathematics and computational methods applied to nuclear science and engineering - M and C 2021

Additional details

Publishing Information

Publisher
ANS - American Nuclear Society
Imprint Place
La Grange Park (United States)
Imprint Title
Proceedings of the international conference on mathematics and computational methods applied to nuclear science and engineering - M and C 2021
Imprint Pagination
2418 p.
Journal Page Range
p. 1866-1874

Conference

Title
International conference on mathematics and computational methods applied to nuclear science and engineering
Acronym
M and C 2021
Dates
3-7 Oct 2021
Place
Raleigh, NC (United States)

INIS

Country of Publication
United States
Country of Input or Organization
France
INIS RN
54119330
Subject category
S97: MATHEMATICAL METHODS AND COMPUTING; S22: GENERAL STUDIES OF NUCLEAR REACTORS;
Resource subtype / Literary indicator
Conference
Descriptors DEI
BENCHMARKS; CONVERGENCE; FINITE ELEMENT METHOD; FISSION; GEOMETRY
Descriptors DEC
CALCULATION METHODS; MATHEMATICAL SOLUTIONS; MATHEMATICS; NUCLEAR REACTIONS; NUMERICAL SOLUTION

Optional Information

Notes
11 refs.; Virtual meeting