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3-D diffusion program XYZ-MUGDI with data-analyzing program XYZFF

Abstract

The XYZ-MUGDI program solves boudary value and eigenvalue problems for three-dimensional heterogeneous configurations in X, Y, Z-geometry for a maximum of four energy groups. The program XYZFF is a program for analyzing data; with it especially the average and maximum form factors for arbitrary coarse-meshed networks can be evaluated.
Authors:
Publication Date:
Jan 01, 1976
Product Type:
Technical Report
Report Number:
GKSS-76/E/39
Reference Number:
AIX-08-306962; ERA-02-051709; EDB-77-112564
Resource Relation:
Other Information: 3 refs
Subject:
22 GENERAL STUDIES OF NUCLEAR REACTORS; COMPUTER CODES; X CODES; REACTOR LATTICE PARAMETERS; COMPUTER CALCULATIONS; DATA PROCESSING; GROUP CONSTANTS; MULTIGROUP THEORY; NEUTRON DIFFUSION EQUATION; THREE-DIMENSIONAL CALCULATIONS; CROSS SECTIONS; NEUTRON TRANSPORT THEORY; PROCESSING; TRANSPORT THEORY; 220100* - Nuclear Reactor Technology- Theory & Calculation
OSTI ID:
8181725
Research Organizations:
Gesellschaft fuer Kernenergieverwertung in Schiffbau und Schiffahrt m.b.H., Geesthacht-Tesperhude (Germany, F.R.). Inst. fuer Physik
Country of Origin:
Germany
Language:
German
Availability:
Dep. NTIS (US Sales Only), PC A03/MF A01.
Submitting Site:
INIS
Size:
Pages: 30
Announcement Date:
Jul 01, 1977

Citation Formats

Siewers, H. 3-D diffusion program XYZ-MUGDI with data-analyzing program XYZFF. Germany: N. p., 1976. Web.
Siewers, H. 3-D diffusion program XYZ-MUGDI with data-analyzing program XYZFF. Germany.
Siewers, H. 1976. "3-D diffusion program XYZ-MUGDI with data-analyzing program XYZFF." Germany.
@misc{etde_8181725,
title = {3-D diffusion program XYZ-MUGDI with data-analyzing program XYZFF}
author = {Siewers, H}
abstractNote = {The XYZ-MUGDI program solves boudary value and eigenvalue problems for three-dimensional heterogeneous configurations in X, Y, Z-geometry for a maximum of four energy groups. The program XYZFF is a program for analyzing data; with it especially the average and maximum form factors for arbitrary coarse-meshed networks can be evaluated.}
place = {Germany}
year = {1976}
month = {Jan}
}