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Complex eigenvalues and group velocities of normal modes in shallow water with a lossy bottom
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作者 ZHANG Renhe and WANG Qin(State key Laboratory of acoustics, Institute of Acoustics, Academa Sinica , Beijing 100080) 《Chinese Journal of Acoustics》 1991年第4期329-340,共12页
For the stratified shallow water with a lossy bottom, the distribution and asymptotic behavior of mode eigenvalues in the complex plane are discussed on the basis of the Pekeris cut. The analysis shows that even in th... For the stratified shallow water with a lossy bottom, the distribution and asymptotic behavior of mode eigenvalues in the complex plane are discussed on the basis of the Pekeris cut. The analysis shows that even in the shallow water with a low-speed lossy bottom there may be the proper modes which satisfy the radiation condition at infinite depth. It is also shown that when the ratio between the densities of the seawater and seabottom is close to one, there exist only a finite number of improper modes . An iterative method for evaluating the complex eigenvalues and group velocities of normal modes is presented and some numerical results are given. 展开更多
关键词 mode complex eigenvalues and group velocities of normal modes in shallow water with a lossy bottom
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