【摘要】：正With advanced computational power,prestack reverse-time migration(RTM) is being used increasingly in seismic imaging.The accuracy and efficiency of RTM strongly depends on the algorithms used for numerical solutions of wave equations.Hence,how to solve the wave equation accurately and rapidly is very important in the process of RTM.In this paper,in order to improve the accuracy of the numerical solution,we use a time-space domain staggered-grid finite-difference (SFD) method to solve the acoustic wave equation,and develop a new acoustic prestack RTM scheme based on this time-space domain high-order SFD.Synthetic and real data tests demonstrate that the RTM scheme improves the imaging quality significantly compared with the conventional SFD RTM.Meanwhile,in the process of wavefield extrapolation,we apply adaptive variable-length spatial operators to compute spatial derivatives to decrease computational costs effectively with little reduction of the accuracy of the numerical solutions.