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Random fixed points of increasing compact random maps

Ismat Beg — 2001

Archivum Mathematicum

Let ( Ω , Σ ) be a measurable space, ( E , P ) be an ordered separable Banach space and let [ a , b ] be a nonempty order interval in E . It is shown that if f : Ω × [ a , b ] E is an increasing compact random map such that a f ( ω , a ) and f ( ω , b ) b for each ω Ω then f possesses a minimal random fixed point α and a maximal random fixed point β .

Common fixed points for commuting and compatible maps

Ismat BegAkbar Azam — 1996

Discussiones Mathematicae, Differential Inclusions, Control and Optimization

Fixed point theorems of multivalued hybrid contractions and Meir-Keeler type multivalued maps are obtained in a metric space. Our results generalize corresponding results of Aubin and Siegel, Dube, Dube and Singh, Hadzic, Iseki, Jungck, Kaneko, Nadler, Park and Bae, Reich, Ray and many others.

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