Common Fixed Point Theorems for Finite Number of Mappings in Symmetric Spaces

Generalized phi−recurrent, generalized concircular phi−recurrent, η−Einstein and Kenmotsu manifolds.

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  • Aliouche, A., (2006), A common fixed point theorem for weakly compatible mappings in symmet- ric spaces satisfying contractive condition of integral type, Journal of Mathematical Analysis and Applications 332(2), pp. 796-802.
  • Jungck, G., (1996), Common fixed points for noncontinuous, nonself maps on nonmetric spaces, Far East Journal of Mathematical Sciences 4(2), pp. 199-215.
  • Jungck, G., (1986), Compatible mappings and common fixed points, International Journal of Mathe- matics and Mathematical Sciences 9(4), pp. 771-779.
  • Aamri, M. and Moutawakil, EI., (2002), Some new common fixed point theorems under strict con- tractive conditions, Journal of Mathematical Analysis and Applications 270(1), pp. 181-188.
  • Imdad, M., Ali, J. and Khan, L. (2006), Coincidence and fixed points in symmetric spaces under strict contractions, Journal of Mathematical Analysis and Applications 320(1), pp. 352-360.
  • Pant, R. P., (1998), Common fixed point theorems for contractive maps, Journal of Mathematical Analysis and Applications 226, pp. 251-258.
  • Pant, R. P., (1999), Common fixed points of Lipschitz type mapping pairs, Journal of Mathematical Analysis and Applications 240, pp. 280-283.
  • Pant, R. P., (1994), Common fixed points of noncommuting mappings, Journal of Mathematical Analysis and Applications 188(2), pp. 436-440.
  • Pant, R. P., (1999), Discontinuity and fixed points, Journal of Mathematical Analysis and Applications 240, pp. 284-289.
  • Pant, R. P. and Pant, V., (2000), Common fixed points under strict contractive conditions, Journal of Mathematical Analysis and Applications 248(1), pp. 327-332.
  • Cho, S., Lee, G. and Bae, J., (2008), On coincidence and fixed-point theorems in symmetric spaces, Fixed Point Theory and Applications.