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AbstractAbstract
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Transp. Theory Statist. Phys; v. 1(1); p. 25-40
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AbstractAbstract
No abstract available
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Transactions of the American Nuclear Society 1977 annual meeting; New York, NY, USA; 12 Jun 1977; Published in summary form only.
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Journal Article
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Transactions of the American Nuclear Society; v. 26 p. 474-475
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Larsen, E.W.; Morel, J.E.; Miller, W.F. Jr.
Los Alamos National Lab., NM (USA)1985
Los Alamos National Lab., NM (USA)1985
AbstractAbstract
[en] Considerable effort has been directed toward seeking an optimal spatial differencing scheme for the neutron transport equation. This search led to a best scheme (using specific criteria to define ''best''): the linear characteristic method. However, we have recently considered radiative transfer problems in which the same problem may have both optically thick and optically thin regions, with the maximum optical thicknesses being much greater than those generally encountered in neutron transport problems. Here, we describe the important features of these radiative transfer problems and a new differencing scheme which seems to have advantages for radiative transfer calculations relative to the older schemes
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1985; 8 p; Annual meeting of the American Nuclear Society; Boston, MA (USA); 9-14 Jun 1985; CONF-850610--14; Available from NTIS, PC A02/MF A01 as DE85006681
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Report
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Bosler, G.E.
Virginia Univ., Charlottesville (USA)1972
Virginia Univ., Charlottesville (USA)1972
AbstractAbstract
No abstract available
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1972; 271 p; University Microfilms Order No. 72-22,649.; Thesis. (Ph.D.).
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Report
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Thesis/Dissertation
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Cameron, W.L.
Virginia Polytechnic Inst. and State Univ., Blacksburg (USA)1978
Virginia Polytechnic Inst. and State Univ., Blacksburg (USA)1978
AbstractAbstract
[en] The temperature--density equation of Kinetic Theory and the conservative neutron transport equation are studied. In both cases a modified version of the Larsen--Habetler resolvent integration technique is applied to obtain full-range and half-range expansions. For the neutron transport equation the method applied is seen to have notational advantages over previous approaches. In the case of the temperature--density equation this development extends previous results by enlarging the class of expandable functions, and has the added advantage of rigor and simplicity. As a natural extension of the kinetic theory results, an integral equation for the surface density is derived for half-space problems involving the boundary condition of arbitrary accommodation
Original Title
Modified Larsen--Habetler resolvent integration technique
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Secondary Subject
Source
1978; 132 p; University Microfilms Order No. 78-14,031; Thesis (Ph. D.).
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Report
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Thesis/Dissertation
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Alcouffe, R.E.
Los Alamos Scientific Lab., N.Mex. (USA)1972
Los Alamos Scientific Lab., N.Mex. (USA)1972
AbstractAbstract
No abstract available
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Jul 1972; 17 p
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Report
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AbstractAbstract
[en] The Fokker-Planck equation describing a beam of charged particles entering a homogeneous medium is solved here for a stationary case. Interactions are taken into account through Coulomb cross-section. Starting from the charged-particle distribution as a function of velocity and penetration depth, some important kinetic quantities are calculated, like mean velocity, range and the loss of energy per unit space. In such quantities the energy straggling is taken into account. This phenomenon is not considered in the continuous slowing-down approximation that is commonly used to obtain the range and the stopping power. Finally the well-know Bohr of Bethe formula is found as a first-order approximation of the Fokker-Planck equation
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AbstractAbstract
No abstract available
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18. annual American Nuclear Society conference; Las Vegas, Nev; 18 Jun 1972; Published in summary form only.
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Journal Article
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Conference
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Trans. Amer. Nucl. Soc; v. 15(1); p. 267-268
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AbstractAbstract
No abstract available
Original Title
FORTRAN IV
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Jul 1973; 33 p
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Report
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Holley, H.
Pennsylvania State Univ., University Park (USA)1971
Pennsylvania State Univ., University Park (USA)1971
AbstractAbstract
No abstract available
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Source
1971; 56 p; University Microfilms Order No. 72-13,871.; Thesis. (Ph.D.).
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Report
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Thesis/Dissertation
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