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Solution of symmetric positive systems of differential equations

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Equadiff IV

Part of the book series: Lecture Notes in Mathematics ((LNM,volume 703))

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References

(All references except [7] in Russian)

  1. Marčuk G.I., Lebedev V.I.: Numerical methods in the theory of transport of neutrons, Atomizdat 1971

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  2. Godunov S.K., Sultangazin U.M.: On dissipativity of boundary conditions of Vladimirov for the symmetric system of the method of spherical harmonics. Žur.vyčisl.matem. i matem.fiz. 11 (1971), No.3

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  3. Sultangazin U.M.: To the problem of convergence of the method of spherical harmonics for the nonstationary equation of transport, Žur.vyčisl.matem. i matem.fiz. 14 (1974), No.1

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  4. Skoblikov V.S.: Strong convergence of the method of spherical harmonics, Preprint, Novosibirsk 1972

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  5. Germogenova T.A.: Maximum principle for the transport equation, Žur.vyčisl.matem. i matem.fiz. 2 (1962), No.1

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  6. Sultangazin U.M.: Differential properties of solutions of the mixed Cauchy problem for the nonstationary kinetic equation, Preprint, Novosibirsk 1971

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  7. Douglis A.: The solution of multidimensional generalized transport equations and their calculation by difference methods in Numerical Solutions of Part.Diff.Eq., Acad.Press, New York 1966

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  8. Sultangazin U.M.: To the problem of justification of the method of weak approximation for the equations of spherical harmonics, Preprint, Novosibirsk 1971

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Jiří Fábera

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© 1979 Spring-Verlag

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Sultangazin, U.M. (1979). Solution of symmetric positive systems of differential equations. In: Fábera, J. (eds) Equadiff IV. Lecture Notes in Mathematics, vol 703. Springer, Berlin, Heidelberg. https://doi.org/10.1007/BFb0067293

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  • DOI: https://doi.org/10.1007/BFb0067293

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  • Publisher Name: Springer, Berlin, Heidelberg

  • Print ISBN: 978-3-540-09116-5

  • Online ISBN: 978-3-540-35519-9

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