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中文摘要：
研究下面带P拉普拉斯算子三点边值问题｛^φp（u＇（t）））＇＋f（t,u（t）,u＇（t））=0,t∈（0,1）u（0）=αu＇（0,u（n）=u）（1）三个拟对称正解的存在性，其中α〉0，0〈η〈1，φp（s）=｜s｜^p-2s，通过应用Avery-Peterson不动点定理，我们得到上述边值问题具有拟对称正解的充分条件．
英文摘要：
In this paper, we establish the existence of three pseudo-symmetric positive solutions for the three-point boundary value problem with one-dimensional p-Laplaiean {^φp（u＇（t）））＇＋f（t,u（t）,u＇（t））=0,t∈（0,1）u（0）=αu＇（0,u（n）=u）（1）where α〉 0, 0 〈η 〈 1, φ（S） = ｜s｜^p-2s. By the fixed point theorem due to Avery and Peterson, we provide sumcient conditions for the existence of pseudo-symmetric positive solutions for the above boundary value problem.
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