Relative (p, q)-φ order and relative (p, q)-φ type oriented some growth investigations of composite p-adic entire functions

Let A(K) is the K-algebra of entire functions defined on a complete ultrametric algebraically closed field K. For a p-adic entire function f is an element of A(K) and for r > 0, sup{vertical bar f (x)vertical bar:vertical bar x vertical bar = r} is denoted by vertical bar f vertical bar( r), where vertical bar.vertical bar(r) is a multiplicative norm on A(K). Taking phi(r) : [0, +infinity) -> (0, +infinity) as a non-decreasing unbounded function of r, in this paper we develop some results of composite p-adic entire functions in terms of their relative (p, q) - phi order and relative (p, q)-phi lower order along with relative (p, q)-phi type and relative (p, q)-phi weak type, where p, q are two positive integers.