Determination of neutron flux in the void of a reactor cell by equivalent region method
Description
Full text: This paper deals with the flux distribution in case of void in the reactor cell with natural uranium fuel rods (ru = 1.29 cm), reactor channel (r1 = 3.5 cm) and graphite moderator (rm = 8.9 cm). The void is replaced by equivalent material having only neutron absorption cross section. A homogeneous neutron source is placed in this region. The source is defined to have the number of neutron from the source is equal to the number of absorbed neutrons per unit volume. The atoms of this equivalent medium do not change the direction or energy of neutrons. One-group P3 approximation of spherical harmonics method was used. Equivalent region was divided into 5 subregions with equal absorption of 0.1 cm-1. A few iterations were done in each subregion to minimize the error in achieving the equality of the number of created and absorbed neutrons per unit volume
Availability note (English)
Available in abstract form only, full text entered in this record.Additional details
Additional titles
- Original title (Serbian)
- Odrejivanje raspodele fluksa u supljini elementarne celije reaktora metodom ekvivalentnih oblasti
Publishing Information
- Publisher
- Society for Electronics,Telecommunications, Automation, and Nuclear Engineering
- Imprint Place
- Belgrade (Yugoslavia)
- Imprint Pagination
- 1 p.
Conference
- Title
- ETAN 9. Conference
- Original Conference Title
- Zbornik radova 9. Konferencija ETAN-a
- Dates
- Jun 1964
- Place
- Bled (Yugoslavia)
INIS
- Country of Publication
- Yugoslavia
- Country of Input or Organization
- Serbia
- INIS RN
- 38019811
- Subject category
- S22: GENERAL STUDIES OF NUCLEAR REACTORS;
- Resource subtype / Literary indicator
- Conference, Non-conventional Literature
- Descriptors DEI
- CROSS SECTIONS; NEUTRON FLUX; NEUTRON SOURCES; P3-APPROXIMATION; REACTOR CELLS; VOIDS
- Descriptors DEC
- APPROXIMATIONS; CALCULATION METHODS; PARTICLE SOURCES; RADIATION FLUX; RADIATION SOURCES; SPHERICAL HARMONICS METHOD