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Collision Probabilities for Finite Cylinders and Cuboids

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Abstract

Analytical formulae have been derived for the collision probabilities of homogeneous finite cylinders and cuboids. The formula for the finite cylinder contains double integrals, and the formula for the cuboid only single integrals. Collision probabilities have been calculated by means of the formulae and compared with values obtained by other authors. It was found that the calculations using the analytical formulae are much quicker and give higher accuracy than Monte Carlo calculations.
Authors:
Publication Date:
May 15, 1967
Product Type:
Technical Report
Report Number:
AE-281
Resource Relation:
Other Information: 5 refs., 8 figs., 4 tabs.
Subject:
73 NUCLEAR PHYSICS AND RADIATION PHYSICS; ANALYTICAL SOLUTION; COLLISION PROBABILITY METHOD; NEUTRON TRANSPORT THEORY; CYLINDERS; RECTANGULAR CONFIGURATION
OSTI ID:
20956316
Research Organizations:
AB Atomenergi, Nykoeping (Sweden)
Country of Origin:
Sweden
Language:
English
Other Identifying Numbers:
TRN: SE0708749
Availability:
Commercial reproduction prohibited; OSTI as DE20956316
Submitting Site:
SWDN
Size:
32 pages
Announcement Date:
Dec 31, 2007

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Citation Formats

Carlvik, I. Collision Probabilities for Finite Cylinders and Cuboids. Sweden: N. p., 1967. Web.
Carlvik, I. Collision Probabilities for Finite Cylinders and Cuboids. Sweden.
Carlvik, I. 1967. "Collision Probabilities for Finite Cylinders and Cuboids." Sweden.
@misc{etde_20956316,
title = {Collision Probabilities for Finite Cylinders and Cuboids}
 author = {Carlvik, I}
 abstractNote = {Analytical formulae have been derived for the collision probabilities of homogeneous finite cylinders and cuboids. The formula for the finite cylinder contains double integrals, and the formula for the cuboid only single integrals. Collision probabilities have been calculated by means of the formulae and compared with values obtained by other authors. It was found that the calculations using the analytical formulae are much quicker and give higher accuracy than Monte Carlo calculations.}
 place = {Sweden}
 year = {1967}
 month = {May}
 }