摘要
Using a multiple-scale perturbation method, a set of governing equations describing the transformation of long-wave and short-wave components in a wave group are derived. These equations are derived from Boussinesq equations with the assumption that the length scale of wave group modulation is of the same order of magnitude as that of the bottom variation and is much longer than the length scale for the carrier (short) waves. Therefore the reflection of carrier waves by the topographical variation is small and neglected. Numerical examples are presented to show that long waves associated with a wave group can be reflected reasonantly by a field of periodic sandbars. -Authors
原文 | English |
---|---|
頁(從 - 到) | 22,733-22,741 |
期刊 | Journal of Geophysical Research |
卷 | 98 |
發行號 | C12 |
DOIs | |
出版狀態 | Published - 1993 |
All Science Journal Classification (ASJC) codes
- 凝聚態物理學
- 物理與理論化學
- 聚合物和塑料
- 材料化學