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Displaying similar documents to “Positive and maximal positive solutions of singular mixed boundary value problem”

Dead cores of singular Dirichlet boundary value problems with $φ$ -Laplacian

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The paper discusses the existence of positive solutions, dead core solutions and pseudodead core solutions of the singular Dirichlet problem ${(φ (u^{'}))}^{'} = λ f (t, u, u^{'})$ , $u (0) = u (T) = A$ . Here $λ$ is the positive parameter, $A > 0$ , $f$ is singular at the value $0$ of its first phase variable and may be singular at the value $A$ of its first and at the value $0$ of its second phase variable.

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