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Adomian, G.

Solution of the Thomas-Fermi equation. (English) Zbl 0947.34501

Appl. Math. Lett. 11, No. 3, 131-133 (1998).

Cited in 39 Documents

MSC:

34A05 Explicit solutions, first integrals of ordinary differential equations
81V45 Atomic physics
34A34 Nonlinear ordinary differential equations and systems
34A25 Analytical theory of ordinary differential equations: series, transformations, transforms, operational calculus, etc.
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References:

[1] March, N. H., Density Theory of Atoms and Molecules (1992), Acad. Press
[2] Englert, B. G., Semiclassical Theory of Atoms (1988), Springer-Verlag
[3] Adomian, G., Solving Frontier Problems of Physics: The Decomposition Method (1994), Kluwer Acad · Zbl 0802.65122
[4] Adomian, G., Nonlinear Stochastic Operator Equations (1986), Acad. Press · Zbl 0614.35013
[5] Cherruault, Y., Convergence of Adomian’s Method, Kybernetes, 18, 2, 31-38 (1989) · Zbl 0697.65051
[6] Abbaoui, K.; Cherruault, Y., Convergence of Adomian’s Method applied to differential equations, Mathl. Comput. Modelling, 28, 5, 103-109 (1994) · Zbl 0809.65073
[7] Mavoungou, T.; Cherruault, Y., Convergence of Adomian’s Method and applications to nonlinear partial differential equations, Kybernetes, 21, 6, 13-25 (1992) · Zbl 0801.35007
[8] Cherruault, Y.; Adomian, G., Decomposition method: A new proof of convergence, Mathl. Comput. Modelling, 18, 12, 103-106 (1993) · Zbl 0805.65057
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