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Gary M. Lieberman: “Oblique Derivative Problems for Elliptic Equations”

World Scientific, 2013, 509 pp

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References

  1. Gilbarg, D., Trudinger, N.S.: Elliptic Partial Differential Equations of Second Order. Classics in Mathematics. Springer-Verlag, Berlin (2001). (Reprint of the 1998 edn.)

  2. Ladyzhenskaya, O.A., Ural’tseva, N.N.: Linear and Quasilinear Elliptic Equations. Mathematics in Science and Engineering, vol. 46. Academic Press, New York (1968). Translated from the Russian by Scripta Technica, Inc. Translation editor: Leon Ehrenpreis

  3. Lieberman, G.M.: Second Order Parabolic Differential Equations. World Scientific, Singapore (1996)

  4. Paneah, B.P.: The Oblique Derivative Problem. The Poincaré Problem. Mathematical Topics, vol. 17. Wiley-VCH-Verlag, Berlin (2000)

  5. Poincaré, H.: Leçons de mécanique céleste professées a la Sorbonne. Tome III: Théorie des Marées. Gauthier-Villars, Paris (1910)

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  6. Popivanov, P.R., Palagachev, D.K.: The Degenerate Oblique Derivative Problem for Elliptic and Parabolic Equations. Mathematical Research, vol. 93. Akademie-Verlag, Berlin (1997)

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  1. Bari, Italy

    Dian K. Palagachev

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  1. Dian K. Palagachev
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Correspondence to Dian K. Palagachev.

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Palagachev, D.K. Gary M. Lieberman: “Oblique Derivative Problems for Elliptic Equations”. Jahresber. Dtsch. Math. Ver. 116, 79–84 (2014). https://doi.org/10.1365/s13291-013-0072-4

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