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Some Aspects of Diffusion Theory

by Pignedoli, A.
Authors: SpringerLink (Online service) Series: C.I.M.E. Summer Schools ; . 42 Physical details: 550 p. 82 illus. online resource. ISBN: 3642110517 Subject(s): Mathematics. | Differential equations, partial. | Mechanics. | Thermodynamics. | Microwaves. | Mathematics. | Partial Differential Equations. | Mechanics. | Microwaves, RF and Optical Engineering. | Thermodynamics.
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E-Book E-Book AUM Main Library 515.353 (Browse Shelf) Not for loan

V.C.A. Ferraro: Diffusion of ions in a plasma with applications to the ionosphere -- P.C. Kendall: On the diffusion in the atmosphere and ionosphere.-F. Henin: Kinetic equations and Brownian motion -- T. Kahan:Théorie des réacteurs nucléaires: méthodes de résolution perturbationnelles, interactives et variationnelles -- C. Cattaneo: Sulla conduzione del calore -- C. Agostinelli: Formule di Green per la diffusione del campo magnetico in un fluido elettricamente conduttore -- A. Pignedoli: Transformational methods applied to some one-dimensional problems concerning the equations of the neutron transport theory -- A. Pignedoli: On the rigorous analysis of the problem of neutron transport in a slab geometry and on some other results -- G. Sestini: Principi di massimo per le soluzioni di equazioni paraboliche.

V.C.A. Ferraro: Diffusion of ions in a plasma with applications to the ionosphere.- P.C. Kendall: On the diffusion in the atmosphere and ionosphere.-F. Henin: Kinetic equations and Brownian motion.- T. Kahan:Théorie des réacteurs nucléaires: méthodes de résolution perturbationnelles, interactives et variationnelles.- C. Cattaneo: Sulla conduzione del calore.- C. Agostinelli: Formule di Green per la diffusione del campo magnetico in un fluido elettricamente conduttore.- A. Pignedoli: Transformational methods applied to some one-dimensional problems concerning the equations of the neutron transport theory.- A. Pignedoli: On the rigorous analysis of the problem of neutron transport in a slab geometry and on some other results.- G. Sestini: Principi di massimo per le soluzioni di equazioni paraboliche.

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