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- W15408080 abstract "In this paper, we prove existence results for the singular problem $ (-1)^{n-p}(Phi_m x^{(n-1)})' $ $ (t)=mu f(t, x(t), ldots, x^{(n-1)}(t)), $ for $ 00 $ there exists $ mu_A>0 $ such that the above problem with $ mu=mu_{A} $ has a solution $ xin C^{n-1}([0, 1]) $ with $ Phi_m(x^{(n-1)})in AC([0, 1]) $ which is positive on $ (0, 1) $. Here the positive Carath'edory function $ f $ may be singular at the zero value of all its phase variables. Proofs are based on the Leray-Schauder degree and Vitali's convergence theorem." @default.
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- W15408080 date "2006-12-31" @default.
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- W15408080 title "Singular right focal boundary value problem with given maximal values" @default.
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- W15408080 doi "https://doi.org/10.5556/j.tkjm.37.2006.146" @default.
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