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A class of geometric quadratic stochastic operator on countable state space and its regularity
We have constructed a Geometric quadratic stochastic operator generated by 2-partition ξ of singleton defined on countable state space X , where X =0,1,2,.... We have studied the trajectory behavior of such operator for any initial measure µ ε S(X, F) . It is shown that such operator converges to a fixed point which indicates the existence of the strong limit of the sequence Vn(µ) . This follows that such operator is a regular transformation. © 2019 Penerbit UTM Press. All rights reserved.
Malaysian Journal of Fundamental and Applied Sciences
HTML Summary of #20306 A class of geometric quadratic stochastic operator on countable state space and its regularity