Fixed Point Theory in Probabilistic Metric Spaces

By O. Hadzic, Endre Pap. 2001

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On the stability of the additive Cauchy functional equation in random normed spaces (2008, background): “The notion of random normed space goes back to Sherstnev (see [9,23] or [22]).”
A fixed point result in Menger spaces using a real function (2009, unknown): “Pap [9].”
ON PROBABILISTIC 2-NORMED SPACES (2006, methodology): “For more results of probabilistic functional analysis we refer to [1],[3],[11],[18].”
Mixed monotone-generalized contractions in partially ordered probabilistic metric spaces (2011, background): “For more details, we refer the reader to [19-27].”
The algebra of conditional sets and the concepts of conditional topology and compactness (2013, background): “nsive account of probabilistic and random metric spaces. To analyze topological properties such as continuity, completion, compactness, and ﬁxed point theorems, the (ε,λ)-topology was introduced, see [19, 25, 27] and the references therein. A probabilistic metric space endowed with an (ε,λ)-topology”