Simultaneous pell equations x2 - my2 = 1 and y2 - pz2 = 1

Pell equation is a special type of diophantine equations of the form x2 - my2 = 1,where m is a positive non-square integer. since m is not a perfect square,then there exist infinitely many integer solutions (x,y) to the pell equation. this paper will discuss the integral solutions to the simultaneous pell equations x2 - my2 = 1 and y2 - pz2 = 1,where m is square free integer and p is odd prime. the solutions of these simultaneous equations are of the form of (x,y,z,m) = (yn 2t ± 1,yn,zn,yn 2t2 ± 2t) and for yn odd and even respectively,where t ε n.