LINEAR WAVES IN ROTATIONAL HOMOGENEOUS FLUID WITH UNIFORM WATER DEPTH Ⅱ. POSSIBLE WAVES FILTERED OUT BY THE ASSUMPTION OF HYDROSTATIC PRESSURE

In the first part of our studies, the unified solutions of existing waves have been obtained by using the linear wave equations without making the assumptions of irrotation and hydrostatic pressure.In this paper, the second part of our studies, we shall devote to linear long wave equations without the assumption of hydrostatic pressure.All the solutions in the case of ω=f are found.A set of solutions is also obtained, with a similarity to the unified solutions of the Sverdrup waves and the Poincare waves, but the corresponding waves represented by such a set have a different vertical structure of velocities.The set is not included in the solutions of linear long wave equations under the assumption of hydrostatic pressure and, therefore, is regarded as possible waves filtered out by the assumption of hydrostatic pressure.