Conjugacy criteria and principal solutions of self-adjoint differential equations

Ondřej Došlý; Jan Komenda

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Displaying similar documents to “Conjugacy criteria and principal solutions of self-adjoint differential equations”

Singular Dirichlet boundary value problems. II: Resonance case

Donal O'Regan (1998)

Czechoslovak Mathematical Journal

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Existence results are established for the resonant problem $y^{''} + λ_{m} a y = f (t, y)$ a.e. on $[0, 1]$ with $y$ satisfying Dirichlet boundary conditions. The problem is singular since $f$ is a Carathéodory function, $a \in L_{l o c}^{1} (0, 1)$ with $a > 0$ a.e. on $[0, 1]$ and $\int_{0}^{1} x (1 - x) a (x) d x < \infty$ .

On the local integrability and boundedness of solutions to quasilinear parabolic systems.

Giorgi, Tiziana, O'Leary, Mike (2004)

Electronic Journal of Qualitative Theory of Differential Equations [electronic only]

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Initial boundary value problem for generalized Zakharov equations

Shujun You, Boling Guo, Xiaoqi Ning (2012)

Applications of Mathematics

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This paper considers the existence and uniqueness of the solution to the initial boundary value problem for a class of generalized Zakharov equations in $(2 + 1)$ dimensions, and proves the global existence of the solution to the problem by a priori integral estimates and the Galerkin method.

The Method of Stationary Phase for Once Integrated Group

Ramiz Vugdalić, Fikret Vajzović (2006)

Publications de l'Institut Mathématique

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A note on the differential equation $y^{(n)} (x) + f (x) y^{α} (x) = 0,$ $0 < α < 1$

Jozef Eliáš (1984)

Mathematica Slovaca

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Displaying similar documents to “Conjugacy criteria and principal solutions of self-adjoint differential equations”

Singular Dirichlet boundary value problems. II: Resonance case

On the local integrability and boundedness of solutions to quasilinear parabolic systems.

Initial boundary value problem for generalized Zakharov equations

The Method of Stationary Phase for Once Integrated Group

A note on the differential equation y ( n ) ( x ) + f ( x ) y α ( x ) = 0 , 0 < α < 1

A note on the differential equation $y^{(n)} (x) + f (x) y^{α} (x) = 0,$ $0 < α < 1$