A spatially heterogeneous predator-prey model

This paper introduces a spatially heterogeneous diffusive predator–prey model unifying the classical Lotka–Volterra and Holling–Tanner ones through prey saturation coefficient, \begin{document}$ m(x) $\end{document} , which is heterogenous it allowed to 'degenerate'. Thus, in some patches of territory species can interact according kinetics, while others effects play significant role on dynamics species. As we are working under general mixed boundary conditions non-classical type, must invoke very recent technical devices get main results this paper.