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Title: Two-dimensional finite element multigroup diffusion theory for neutral atom transport in plasmas

Journal Article · · J. Comput. Phys.; (United States)

Solution of the energy-dependent diffusion equation in two dimensions is formulated by multigroup approximation of the energy variable and general triangular mesh, finite element discretization of the spatial domain. Finite element formulation is done by Galerkin's method. Based on this formulation, a two-dimensional multigroup finite element diffusion theory code, FENAT, has been developed for the transport of neutral atoms in fusion plasmas. FENAT solves the multigroup diffusion equation in X--Y cartesian and R--Z cylindrical/toroidal geometries. Use of the finite element method allows solution of problems in which the plasma cross section has an arbitrary shape. The accuracy of FENAT has been verified by comparing results to those obtained using the two-dimensional discrete ordinate transport theory code, DOT-4.3. Results of application of FENAT to the transport of limiter-originated neutral atoms in a tokamak fusion machine are presented. copyright 1987 Academic Press, Inc.

Research Organization:
Mechanical, Aerospace, and Nuclear Engineering, Department, Center for Plasma Physics and Fusion Engineering, University of California, Los Angeles, Los Angeles, California 90024
OSTI ID:
6452697
Journal Information:
J. Comput. Phys.; (United States), Vol. 71:2
Country of Publication:
United States
Language:
English