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| Paper IPM / M / 8015 |
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| Abstract: | |||||
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In this paper, a fixed point theorem is proved, i.e., if A is a
C-contraction in the Menger space (S,F) and E ⊂ S be
such that ―A(E) is compact, then A has a fixed
point. In addition, under the same condition, the existence of a
periodic point of A is proved. Finally, a fixed point theorem in
probabilistic normed spaces is proved.
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