REAL AND COMPLEX DYNAMICS OF ONE PARAMETER FAMILY OF MEROMORPHIC FUNCTIONS
The real and complex dynamics of one parameter family
is investigated. It is found that there exist two parameter values such that bifurcations in the dynamics of occur at these parameter values. A computationally useful characterization of the Julia set of the function is established and applied for the generation of the images of the Julia sets of Further, it is observed that explosion in the Julia set of occurs for Moreover, our results are compared with the dynamics of one parameter families for for and for
dynamics, Fatou set, Julia set, meromorphic function, singular value.