IJPAM: Volume 91, No. 2 (2014)
RANDOM FIXED POINT RESULTS FOR SUZUKI TYPE
RANDOM OPERATORS AND APPLICATIONS
RANDOM OPERATORS AND APPLICATIONS
Renu Chugh
, Satish Narwal
, Madhu Aggarwal
Department of Mathematics
Maharshi Dayanand University
Rohtak, 124 001, Haryana, INDIA
Department of Mathematics
Sat Jinda Kalyana College
Kalanaur, Rohtak, 124 113, Haryana, INDIA
Department of Mathematics, Vaish College
Rohtak, 124 001, Haryana, INDIA




Maharshi Dayanand University
Rohtak, 124 001, Haryana, INDIA

Sat Jinda Kalyana College
Kalanaur, Rohtak, 124 113, Haryana, INDIA

Rohtak, 124 001, Haryana, INDIA
Abstract. In aim of this paper is to prove the random version of Suzuki fixed point theorem in a separable metric space. Our main result generalizes the results of Bharuchareid [1] and Suzuki [22]. Moreover, we show that these maps satisfy property P. Application to certain class of random functional equations arising in dynamical programming is also obtained.
Received: August 26, 2013
AMS Subject Classification: 41A50, 41A65, 47H10, 60H25
Key Words and Phrases: metric space, random fixed point, random operator, measurable mappings, property P, random functional equation
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DOI: 10.12732/ijpam.v91i2.4 How to cite this paper?
Source: International Journal of Pure and Applied Mathematics
ISSN printed version: 1311-8080
ISSN on-line version: 1314-3395
Year: 2014
Volume: 91
Issue: 2