The Hardy–Rogers p-proximal cyclic contraction, which includes the cyclic, Kannan, Chatterjea and Reich contractions as sub-classes, is developed in uniform spaces. The existence and uniqueness results of best proximity points for these contractions are proved. The results, which are for non-self maps, apart from the fact that they are new in literature, generalise several other similar results in literature. Examples are given to validate the results obtained.

中文翻译：

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均匀空间中Hardy-Rogers p-近循环收缩的最佳邻近点结果

Hardy-Rogers p近邻循环收缩，包括循环收缩，Kannan收缩，Chatterjea收缩和Reich收缩作为子类，在统一空间中发展。证明了这些收缩的最佳邻近点的存在性和唯一性结果。这些结果适用于非自已地图，除了它们在文学中是新事物之外，还对文学中的其他一些相似结果进行了概括。举例说明了所获得的结果。