Triple Solutions for Second-order Three-point Boundary Value Problems

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Positive solutions for three-point boundary value problems with dependence on the first order derivative☆ (2004, methodology): “Applying Leggett–Williams fixed point theorem [9], He Ge [7] studied the existence of at least three positive solutions for the second order point boundary value problem { u′′ + f (t, u) = 0, 0< t < 1, u(0) = 0, u(1) = αu(η).”
Solutions to Second-order Three-point Problems on Time Scales (2002, background): “This boundary value problem (1) and (2) was studied by He and Ge [11] and Ma [14–16] in the case of T 1⁄4 R; on the unit interval; consequently these results are new for difference equations as well as for the general time scale that contains 0.”