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期刊论文
Positive Solutions of Three-Point Boundary Value Problems for the One-Dimensional p-Laplacian with Infinitely Many Singularities
Applied Maqthematics Letters 17(2004)655-661，-0001，（）：
We consider the singular three-point boundary value problems (Φp (y'))'+a(t)ƒ(y (t))=0, 0<t<1, y' (0)=0, y (1)=βy (n), where Φp (s)=|s|p-2s, p>2, 0<β< 1, 0<η< 1, f ∈ C ((0,+∞), (0,+∞)), a: (0, 1)～(0,+∞), and has countably many singularities in (0, 1/2). We show that there exist countably many positive solutions by using the fixed-point index theory.
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