Existence of positive solutions of a singular nonlinear boundary value problem.

Ma, Ruyun; Li, Jiemei

Displaying similar documents to “Existence of positive solutions of a singular nonlinear boundary value problem.”

Multiple positive solutions of a singular Emden-Fowler type problem for second-order impulsive differential systems.

Lee, Eun Kyoung, Lee, Yong-Hoon (2011)

Boundary Value Problems [electronic only]

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A positive solution for singular discrete boundary value problems with sign-changing nonlinearities.

Lü, Haishen, O&#039;Regan, Donal, Agarwal, Ravi P. (2006)

Journal of Applied Mathematics and Stochastic Analysis

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Positive and dead-core solutions of two-point singular boundary value problems with $ϕ$ -Laplacian.

Staněk, Svatoslav (2010)

Advances in Difference Equations [electronic only]

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A $p$ -Laplacian system with resonance and nonlinear boundary conditions on an unbounded domain

Dimitrios A. Kandilakis, Manolis Magiropoulos (2007)

Commentationes Mathematicae Universitatis Carolinae

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We study a nonlinear elliptic system with resonance part and nonlinear boundary conditions on an unbounded domain. Our approach is variational and is based on the well known Landesman-Laser type conditions.

Dead core problems for singular equations with $ϕ$ -Laplacian.

Agarwal, Ravi P., O&#039;Regan, Donal, Staněk, Svatoslav (2007)

Boundary Value Problems [electronic only]

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Classical global solutions of the initial boundary value problems for a class of nonlinear parabolic equations

Guo Wang Chen (1994)

Commentationes Mathematicae Universitatis Carolinae

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The existence, uniqueness and regularities of the generalized global solutions and classical global solutions to the equation $u_{t} = - A (t) u_{x^{4}} + B (t) u_{x^{2}} + g {(u)}_{x^{2}} + f {(u)}_{x} + h {(u_{x})}_{x} + G (u)$ with the initial boundary value conditions $u (- ℓ, t) = u (ℓ, t) = 0, u_{x^{2}} (- ℓ, t) = u_{x^{2}} (ℓ, t) = 0, u (x, 0) = ϕ (x),$ or with the initial boundary value conditions $u_{x} (- ℓ, t) = u_{x} (ℓ, t) = 0, u_{x^{3}} (- ℓ, t) = u_{x^{3}} (ℓ, t) = 0, u (x, 0) = ϕ (x),$ are proved. Moreover, the asymptotic behavior of these solutions is considered under some conditions.

Unbounded perturbations of nonlinear second-order difference equations at resonance.

Ma, Ruyun (2007)

Advances in Difference Equations [electronic only]

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Displaying similar documents to “Existence of positive solutions of a singular nonlinear boundary value problem.”

Multiple positive solutions of a singular Emden-Fowler type problem for second-order impulsive differential systems.

A positive solution for singular discrete boundary value problems with sign-changing nonlinearities.

Positive and dead-core solutions of two-point singular boundary value problems with ϕ -Laplacian.

A p -Laplacian system with resonance and nonlinear boundary conditions on an unbounded domain

Dead core problems for singular equations with ϕ -Laplacian.

Classical global solutions of the initial boundary value problems for a class of nonlinear parabolic equations

Unbounded perturbations of nonlinear second-order difference equations at resonance.

Positive and dead-core solutions of two-point singular boundary value problems with $ϕ$ -Laplacian.

A $p$ -Laplacian system with resonance and nonlinear boundary conditions on an unbounded domain

Dead core problems for singular equations with $ϕ$ -Laplacian.