期刊文献+

度量凸空间上的一个新的不动点定理(英文) 被引量:2

A new generalized fixed point theorem in metrically convex metric spaces
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摘要 给出了在完备度量凸空间上的一类新的不动点定理,改进了文献[1]中的相应的结论. Our purpose is to obtain a new generalized fixed point theorem in a complete metrically convex metric spaces, which generalizes and improves the corresponding result in .
作者 朴勇杰
出处 《延边大学学报(自然科学版)》 CAS 2003年第1期12-16,共5页 Journal of Yanbian University(Natural Science Edition)
关键词 度量凸空间 不动点 边界 Metrically convex space Fixed point Boundary
  • 相关文献

参考文献4

  • 1[1]M S Khan, H K Pathak, M D Khan. Some fixed point theorems in metrically convex spaces[J ]. Georgian J Math, 2000,7: 523 - 530.
  • 2[2]N A Assad. On fixed point theorem of Kannan in Banach spaces[J]. TamKang J Math, 1976,7:91 - 94.
  • 3[3]S K Chatterjea. Fixed point theorems[J]. C R ACad. Bulgare Sci, 1972,25:727- 730.
  • 4[4]N A Assad, W A Kirk. Fixed point theorems for set-valued mappings of contractive type[J]. Pacific J Math, 1972,43:553 - 562.

同被引文献15

  • 1[1]Assad N A. On fixed point theorem of kannan in Banach spaces[J]. TamKang J Math, 1976,7:91-94.
  • 2[2]Chatterjea S K. Fixed point theorems[J]. C R ACad Bulgare Sci, 1972,25:727-730.
  • 3[3]Khan M S, Pathak H K, Khan M D. Some fixed point theorems in metrically convex spaces[J]. Georgian J Math, 2000,7:523-530.
  • 4[4]Piao Yongjie. A fixed point theorems for non-self-mapping in metrically convex metric spaces[J]. Jilin Normal Univ(Natural Sci), 2003,24(3):15-18.
  • 5[5]Piao Yongjie. A new generalized fixed point theorem in metrically convex metric spaces[J]. Yanbian Univ(Natural Sci), 2003,29(1):12-16.
  • 6[7]Assad N A, Kirk W A. Fixed point theorems for set-valued mappings of contractive type[J]. Pacific J Math, 1972,43:553-562.
  • 7沙爱福,施雷发.分析与拓扑意义下的不动点定理[M].江泽涵,译.北京:高等教育出版社,1959.
  • 8SOARDIP.Existence of Fixed Points of Nonexpansive Mappings in Certain Banach Lattices[J].Proc Amer Math Soc,1979,73:25-29.
  • 9FISHER B.Related Fixed Points on Two Metric Spaces[J].Math Sem Notes Kobe Univ,1982,10(1):17-26.
  • 10HICKS T L.Fixed Point Theorems for D-complete Toplogical Spaces I[J].Int J Math Sci,1992,15(3):435-440.

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