Source type positive solutions of nonlinear parabolic inequalities

Isabelle Moutoussamy; Laurent Veron

Displaying similar documents to “Source type positive solutions of nonlinear parabolic inequalities”

Halfway to a solution of $X^{2} - D Y^{2} = - 3$

R. A. Mollin, A. J. Van der Poorten, H. C. Williams (1994)

Journal de théorie des nombres de Bordeaux

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It is well known that the continued fraction expansion of $\sqrt{D}$ readily displays the midpoint of the principal cycle of ideals, that is, the point halfway to a solution of $x^{2} - D y^{2} = \pm 1$ . Here we notice that, analogously, the point halfway to a solution of $x^{2} - D y^{2} = - 3$ can be recognised. We explain what is going on.

Rank order statistics for unequal samples.

Meenakshi Prajneshu, Kanwar Sen (1982)

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Ould Ahmed Izid Bih Isselkou (2009)

Annales de la faculté des sciences de Toulouse Mathématiques

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We consider a semilinear elliptic eigenvalues problem on a ball of $ℜ^{n}$ and show that all the eigenfunctions and eigenvalues, can be obtained from the Lane-Emden function.

Limit points in the Lagrange spectrum of a quadratic field

S.M.J. Wilson (1980)

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Local estimates: uniqueness of solutions to some nonlinear elliptic equations.

G. Diaz, R. Letelier (1994)

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On the Hölder continuity of solutions of second order elliptic equations in two variables

L. C. Piccinini, S. Spagnolo (1972)

Annali della Scuola Normale Superiore di Pisa - Classe di Scienze

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Displaying similar documents to “Source type positive solutions of nonlinear parabolic inequalities”

Halfway to a solution of X 2 - D Y 2 = - 3

Rank order statistics for unequal samples.

On the generalized Ramanujan-Nagell equation, II

The Lane-Emden Function and Nonlinear Eigenvalues Problems

Limit points in the Lagrange spectrum of a quadratic field

Local estimates: uniqueness of solutions to some nonlinear elliptic equations.

On the Hölder continuity of solutions of second order elliptic equations in two variables

Halfway to a solution of $X^{2} - D Y^{2} = - 3$