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RIEB, Kobe University Site Map Access 日本語 Home Research & Education Publications RIEB Discussion Paper Series (English) RIEB Discussion Paper Series No.2013-27 RIEB Discussion Paper Series No.2013-27 Title Simple Fixed Point Results for Order-Preserving Self-Maps and Applications to Nonlinear Markov Operators Abstract Consider a preordered metric space ( X , d , &#10927; ) . Suppose that d ( x , y ) &#8804; d ( x &#8242; , y &#8242; ) if x &#8242; &#10927; x &#10927; y &#10927; y &#8242; . We say that a self-map T on X is asymptotically contractive if d ( T i x , T i y ) &#8594; 0 for all x , y &#8712; X . We show that an order-preserving self-map T on X has a globally stable fixed point if and only if T is asymptotically contractive and there exist x , x &#8727; &#8712; X such that T i x &#10927; x &#8727; for all i &#8712; &#8469; and x &#8727; &#10927; T x &#8727; . We establish this and other fixed point results for more general spaces where d consists of a collection of distance measures. We apply our results to order-preserving nonlinear Markov operators on the space of probability distribution functions on &#8477;. Keywords Fixed point, Order-preserving self-map, Contraction, Nonlin-ear Markov operator, Global stability Inquiries Takashi KAMIHIGASHI Research Institute for Economics and Business AdministrationKobe UniversityRokkodai-cho, Nada-ku, Kobe657-8501 JapanPhone: +81-78-803-7036FAX: +81-78-803-7059John STACHURSKI Research School of Economics, Australian National University About RIEB Faculty Seminars at RIEB Research & Education Sections Kobe University Site Policy Site Map Access Contact Us Copyright©1996-2018 Research Institute for Economics and Business Administration, Kobe University. All Rights Reserved.

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