A common fixed point theorem in two $\mathcal{M}$-fuzzy metric spaces

참고문헌 (17)

1. "Generalised metric spaces and mappings with xed point" (1992)
2. "On the uncertainty of Cantorian geometry and two-slit experiment", 9, pp.517~529 (1998)
3. "A review of E-innity theory and the mass spectrum of high energy particlephysics", 19, pp.209~236 (2004)
4. "On a fuzzy Kahler-like Manifold which is consistent with two-slit experiment", 6, pp.95~98 (2005)
5. "The idealized quantum two-slit gedanken experiment revisited-criticism andreinterpretation", 27, pp.913~ (2006)
6. "On some result in fuzzy metric space" (1994)
7. "On xed-point theorem in fuzzy metric spaces", 125, pp.245~252 (2002)
8. "A xed point theorem for generalized metric spaces", 19(1), pp.145~153 (1996)
9. "The Hausdor fuzzy metric on compact sets", 147, pp.273~283 (2004)
10. "A Banach contraction theorem in fuzzy metric spaces", 144, pp.431~439 (2004)
11. "On the intuitionistic fuzzy topological spaces", 27, pp.331~344 (2006)
12. "Common xed points via compatible maps in D-metricspaces", 11(1), pp.145~153 (2002)
13. "Contractions on PM-space examples andcounterexamples" (1988)
14. "Comments on "A common xed point theorem in a fuzzy metric spaces", 135, pp.409~413 (2003)
15. "Chaotic dynamics in Friedmann equation", 24, pp.407~422 (2005)
16. "Common xed points for R-weakly commuting maps in fuzzy metric spaces", 30, pp.419~423 (1999)
17. "Fixed point theorems and Cauchy sequences in fuzzy metricspaces", 135, pp.409~413 (2003)

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