Analytical Approach for Long Wave Solution to an Arbitrarily Varying Topography

  • Jung, Tae-Hwa
  • Cho, Yong-Sik
Citations

WEB OF SCIENCE

11
Citations

SCOPUS

11

초록

An investigation of the effects of bottom topography on the run-up height of vertical structures in protecting from destructive oceanic long waves, such as tsunamis, was conducted by using an analytical solution derived from the continuity and momentum equations. Because the solution of the governing equation is expressed as a Bessel function in cases where the water depth varies linearly, the present solution was obtained by assuming the water depth as a series of constant slopes. The present solution was verified by comparing with an analytical solution derived previously. The reflection of waves and the effects of bottom topography on the run-up height of vertical structures that partially reflect waves were investigated.

키워드

Analytical solutionBragg reflectionRun-up heightlong wavePROPAGATIONREFLECTION
제목
Analytical Approach for Long Wave Solution to an Arbitrarily Varying Topography
저자
Jung, Tae-HwaCho, Yong-Sik
DOI
10.2112/07-0930.1
발행일
2009-01
유형
Article
저널명
Journal of Coastal Research
25
1
페이지
216 ~ 223