Solutions to a modified gauged Schrodinger equation with Choquard type nonlinearity

In this article, we study the following quasilinear Schrodinger equation: h x 2(||)-delta u+ V(|x|)u- kappa u delta(u(2))+q h(2)(|x|)/|x(2)|( 1+ku(2)u+q(integral(+infinity)(|x|) h(s)/s(2+ku(2)(s)( )u(2)(s)ds)u=(Ia*|u|p)|u|(p-2)u, x is an element of R(2)where kappa , q > 0, p > 8, I(alpha)is a Riesz potential, alpha is an element of (0, 2)and V is an element of C(R2 , R). By using Jeanjean's monotone trick, it can be explored that the aforementioned equation has a ground state solution under appropriate assumptions.