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More maps for which F(T)=F(Tn)

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Języki publikacji
EN
Abstrakty
EN
We continue our investigation of situations in which the fixed point sets for maps and their iterates are the same.
Wydawca
Rocznik
Strony
671--680
Opis fizyczny
Bibliogr. 50 poz.
Twórcy
autor
autor
  • Department of Mathematics Education Sunchon National University Sunchon, 540 742 South Korea, gsjeong@sunchon.ac.kr
Bibliografia
  • [1] C. C. Chang, On a fixed point theorem of contractive type, Comment. Math. Univ.St. Pauli 32 (1983), 15-19.
  • [2] A. K. Chatterjee and M. R. Singh, Common fixed point for four maps on a metric space, Bull. Calcutta Math. Soc. 81 (1989), 466A-466B.
  • [3] K. M. Das and K. Naik, Common fixed point theorems for commuting maps on a metric space, Proc. Amer. Math.Soc. 77 (1979), 369-373.
  • [4] B. C. Dhage, A study of some fixed point theorems, Ph. D. Thesis, Marathwads University, Aurangabad, India (1984).
  • [5] B. C. Dhage, Some results on common fixed points-I, Indian J. Pure Appl. Math. 30 (1999), 827-837.
  • [6] X. P. Ding, New results on common fixed points, Math. Sem. Notes 10 (1982), 623-631.
  • [7] B. Fisher, On a conjecture on common fixed points, Math. Sem. Notes 6 (1978), 153-156.
  • [8] B. Fisher, A common fixed point theorem for commuting maps, Math. Sem. Notes 7 (1979), 297-300.
  • [9] B. Fisher, Set-valued mappings on metric spaces, Fund. Math. 112 (1981), 141-145.
  • [10] B. Fisher, Four mappings with a common fixed point , J. Univ. Kuwait 8 (1981), 131-140.
  • [11] B. Fisher, Three mappings with a common fixed point , Math. Sem. Notes 10 (1982), 293-302.
  • [12] B. Fisher, Common fixed points for set-valued mappings, Indian J Math. 25 (1983), 265-270.
  • [13] B. Fisher, A common fixed point theorem for three mappings in a compact metric space, Punjab Univ. J. Math. 16 (1983), 5-8.
  • [14] B. Fisher and K. Iseki, A generalization of a common fixed point theorem, Math. Japonica 35 (1990), 1013-1017.
  • [15] B. Fisher and M. S. Khan, Some fixed point theorems for commuting mappings, Math. Nachr. 106 (1982), 323-326.
  • [16] B. Fisher and S. Sessa, A pair of commuting mappings with a common fixed point , Rev. of Research, Faculty of Science, Univ. of Novi Sad 16 (1986), 89-99.
  • [17] A. Ganguly, An extension of the fixed point theorem of Kasahara, Math. Sem. Notes 10 (1982), 307-310.
  • [18] D. K. Ganguly and D. Bandyopadhyay, Some results on common fixed point theorems in metric spaces, Bull. Calcutta Math. Soc. 83 (1991), 137-145.
  • [19] V. K. Gupta, S. P. Singh, and B. M. L. Tiwari, Common fixed points of commuting mappings in 2-metric spaces and an application, Math. Nachr. 95 (1980), 293-297.
  • [20] K. Iseki, P. L. Sharma, and B. K. Sharma, Contraction type mapping on 2-metric space, Math. Japonica 21 (1976), 67-70.
  • [21] G. S. Jeong and B. E. Rhoades, A comparison between the fixed point sets of T and Tn, to appear in Fixed Point Theory and Applications, 6.
  • [22] G. Jungck, Commuting maps and fixed points, Amer. Math. Monthly 83 (1976), 261-263.
  • [23] S. M. Kang, S. S. Chang, and J. W. Yu, Common fixed points of expansive mappings, Math. Japonica 34 (1989), 373-379.
  • [24] S. Kasahara, On some recent results on fixed points, Math. Sem. Notes 6 (1978), 373-382.
  • [25] M. S. Khan, On the convergence of sequences of fixed points in 2-metric spaces, Indian J. Pure Appl. Math. 9 (1979), 1062-1067.
  • [26] M. S. Khan, Remarks on some fixed-point theorems, Comptes Rendue l'Acad. Bulgar. des Sci. 33 (1980), 1581-1583.
  • [27] M. S. Khan, Remarks on some fixed point theorems, Demonstratio Math. 15 (1982), 375-379.
  • [28] T. Kubiak, Common fixed points of pairwise commuting maps, Math. Nachr. 118 (1984), 123-127.
  • [29] Z.-Q. Liu, A note on unique common fixed point , Bull. Calcutta Math. Soc. 85 (1993), 469-472.
  • [30] M. Maiti and M. K. Ghosh, A fixed point theorem for commuting maps, Indian J. Pure Appl. Math. 15 (1984), 121-122.
  • [31] S. N. Mishra, On fixed points of orbitally continuous maps, Nanta Math. 12 (1979), 83-90.
  • [32] Z. Y. Mustafa, A new approach to generalization of metric spaces, Ph. D. Thesis, University of Newcastle, Australia (2004).
  • [33] R. K. Pande and P. K. Dubey, On common fixed point theorems of three mappings, Math. Student 61 (1992), 97-100.
  • [34] S. Park, Fixed points and periodic points of contractive pairs of maps, Proc. College of Nat. Sci., Seoul Nat. Univ. 5 (1980), 228-230.
  • [35] A. Rajput and S. Arya, Fixed point theorems for ?-contractive mappings in D-metric spaces, Jnanabha 31/32 (2002), 113-120.
  • [36] S. Ranganathan, A fixed point theorem for commuting mappings, Math. Sem. Notes 6 (1978), 351-357.
  • [37] N. Srinasa Rao, A study of the topological properties of D-metric spaces and fixed point theorems in metric and D-metric spaces, Ph. D. Thesis Acharya Nagarjuna University, (2004).
  • [38] B. K. Ray, On common fixed points in metric spaces, Indian J. Pure Appl. Math. 19 (1988), 960-962.
  • [39] B. E. Rhoades, Contraction type mappings on a 2-metric space, Math. Nachr. 91 (1979), 151-155.
  • [40] S. B. Sengupta and S. K. Dutta, Common fixed point of operators, Math. Student 56 (1988), 85-88.
  • [41] A. K.Sharma, On fixed points in 2-metric spaces, Math. Sem. Notes 6 (1978), 467-474.
  • [42] A. K. Sharma, A note on fixed points in 2-metric spaces, Indian J. Pure Appl. Math. 11 (1980), 1580-1583.
  • [43] S. L. Singh, On common fixed points of commuting mappings, Math. Sem. Notes 5 (1977), 131-134.
  • [44] S. L. Singh, Fixed point theorems for commuting mappings, Indian J. Math. 24 (1982), 25-26.
  • [45] S. L. Singh and S. Kasahara, On some recent results on common fixed points, Indian J. Pure Appl. Math. 13 (1982), 757-761.
  • [46] S. L. Singh and C. W. Norris, Common fixed point theorems in 2-metric spaces, Indian J. Math. 25 (1982), 165-170.
  • [47] T. Som and S. Das, Some fixed point theorems on one-valued L-spaces with one-valued 2-metric, Ganita 51 (2000), 127-134.
  • [48] R. Srivastava, Common fixed point theorem for continuous mappings, Ganita 42 (1991), 71-74.
  • [49] C.-C. Yeh, On common fixed point of continuous mappings, Math. Sem. Notes 6 (1978), 115-126.
  • [50] C.-C. Yeh, On common fixed point theorems of continuous mappings, Indian J. Pure Appl. Math. 10 (1979), 415-420.
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-article-PWA3-0035-0016
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