On the Selmer groups and Mordell-Weil groups of elliptic curves $y^2=x(x\pm p)(x\pm q)$ over imaginary quadratic number fields of class number one

Let $p$ and $q$ be odd prime numbers with $q-p=2,$ the $\varphi -$Selmergroups,Shafarevich-Tategroups($ \varphi - $and$ 2-$part) and their dual ones as well the Mordell-Weil groups of elliptic curves $ y^{2} = x (x \pm p) (x \pm q) $ over imaginary quadratic number fields of class number one are determined explicitly in many cases.