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 在這篇文章中，通過使用循環和梅厄 - 基勒的函數，並將其合併成在準度量空間中的循環梅厄 - 基勒型收縮型函數然後在準度量空間中套討此函數是否可以找到固定點
 In this article, by using the cyclic represtation and Meir-Keeler typemappings, we introduce two kinds of cyclic Meir-Keeler type contractionsand then establish some new ﬁxed theorems for these cyclic Meir-Keelertype contractions deﬁned on a metric-like space X with a cyclic representation of X. Our results generalize and improve many recent ﬁxed pointtheorems for generalized cyclic contractive mappings in the literature.
 書名,作者名,摘要----------1使用的函數及空間的背景-----2主要成果------------------8參考文獻-----------------24
 [1] T. Abdeljawad, Fixed points for generalized weakly contractive mappings in partial metric spaces, Mathematical and Computer Modelling,vol.54(2011),no.11-12, pp. 2923–2927.[2] R.P. Agarwal, M.A. Alghamdi, N. Shahzad, Fixed point theory for cyclicgeneralized contractions in partial metric spaces, Fixed Point Theory andAppl. (2012), 2012:40.[3] I. Altun, A. Erduran, Fixed point theorems for monotone mappings onpartial metric spaces, Fixed Point Theory and Appl. (2011), Article ID508730, 10 pages, 2011.[4] A Amini-Harandi, Metric-like spaces, partial metric spaces and ﬁxed points,Fixed Point Theory and Appl. (2012), Article ID 2012, 2012:204.[5] H. Aydi, Fixed point results for weakly contractive mappings in orderedpartial metric spaces, Journal of Advanced Mathematical Studies, 4(2011),no. 2, pp. 1–12.[6] S. Banach, Sur les op´erations dans les ensembles abstraits et leur application aux ´equations int´egrales, Fund. Math. 3 (1922) 133–181.[7] K. P. Chi, E. Karapinar, T. D. Thanh, A generalized contraction principle in partial metric spaces, Mathematical and Computer Modelling,55(2012),no. 5-6, pp. 1673–1681.[8] E. Karapinar, Generalizations of Caristi Kirks theorem on partial metricspaces, Fixed Point Theory and Applications, vol. 2011, article 4, 2011.[9] E. Karapinar, I.M. Erhan, Fixed point theorem for cyclic maps on partialmetric spaces, Appl. Math. Inf. Sci. 6 (2012), 239-244.[10] E. Karapinar, P. Salimi, Dislocated metric space to metric spaces with someﬁxed point theorems, Fixed Point Theory and Appl. (2013), 2013:222[11] W.A. Kirk, P.S. Srinivasan, P. Veeramani, Fixed points for mappings satisfying cyclical contractive conditions, Fixed Point Theory. Vol.4 no.1(2003), 79-89.[12] S.G. Mattews, Partial metric topology, Proc. 8th Summer of Conference onGeneral Topology and Applications, Ann. New York Aced. Sci. 728 (1994)183–197.[13] A. Meir, E. Keeler, A theorem on contraction mappings, J. Math. Anal.Appl. 28(1969), 326–329.[14] S. Oltra, O. Valero, Banach’s ﬁxed point theorem for partial metric spaces,Rend. Istid Math. Univ. Trieste. 36 (2004) 17–26.[15] I.A. Rus, Cyclic representations and ﬁxed points, Ann. T. Popoviciu, Seminar Funct. Eq. Approx. Convexity, 3 171–178 (2005)
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