We characterize various forms of positive dependence, such as association, positive supermodular association and dependence, and positive orthant dependence, for jump-Feller processes. Such jump processes can be studied through their state-space dependent Levy measures. It is through these Levy measures where we will provide our characterization. Finally, we present applications of these results to stochastically monotone Feller processes, including Levy processes, the Ornstein-Uhlenbeck process, pseudo-Poisson processes, and subordinated Feller processes.