Fixed Point and Homotopy Results For Generalized Contractive Maps of Reich Type

R.P. Agarwal Department of Mathematical Science, Florida Institute of Technology, Melbourne, Florida, 32901, USA

Jewgeni Dshalalow Department of Mathematical Science, Florida Institute of Technology, Melbourne, Florida, 32901, USA

Donal O'Regan Department of Mathematics, National University of Ireland, Galway, Ireland

Fixed point and homotopic invariance results are presented for set valued generalized contractive maps defined on complete metric spaces (or more generally complete gauge spaces). In addition we present fuzzy versions of these results.

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Fixed Point and Homotopy Results For Generalized Contractive Maps of Reich Type

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