摘要

We prove local well-posedness results for the Zakharov System Arising from Ion-Acoustic Modes in two spacial dimension with large initial data in low regularity Sobolev space (Hover dot(1) boolean OR H-1/2 x L-2 x H-1. Using "derivative sharing", the local well-posedness results in (Hover dot(1) boolean OR H1/2-delta) x H-delta x H-1+delta are also obtained, for any 0 < Omega < 1/2.