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- W2147013159 abstract "We study the second-order ordinary dierential equation y 00 (t) = f(t;y(t);y 0 (t)); 0 t 1; subject to the multi-point boundary conditions y (0) y 0 (0) = 0; y(1) = m 2 X i=1 iy( i): We prove the existence of a positive solution (and monotone in some cases) under superlinear and/or sublinear growth rate in f. Our approach is based on an analysis of the corresponding vector eld on the ( y;y 0 ) faceplane and on Kneser’s property for the solution’s funnel." @default.
- W2147013159 created "2016-06-24" @default.
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- W2147013159 date "2002-02-18" @default.
- W2147013159 modified "2023-09-24" @default.
- W2147013159 title "Positive and monotone solutions of an m-point boundary-value problem" @default.
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