期刊文献+
共找到3篇文章
< 1 >
每页显示 20 50 100
Study on Influences of Fringing Reef on Harbor Oscillations Triggered by N-Waves 被引量:1
1
作者 GAO Jun-liang CHEN Hong-zhou +3 位作者 MA Xiao-zhou DONG Guo-hai ZANG Jun LIU Qian 《China Ocean Engineering》 SCIE EI CSCD 2021年第3期398-409,共12页
Influences of topographic variations of the offshore fringing reef on the harbor oscillations excited by incident Nwaves with different amplitudes and waveform types are studied for the first time.Both the propagation... Influences of topographic variations of the offshore fringing reef on the harbor oscillations excited by incident Nwaves with different amplitudes and waveform types are studied for the first time.Both the propagation of the Nwaves over the reef and the subsequently-induced harbor oscillations are simulated by a Boussinesq-type numerical model,FUNWAVE-TVD.The present study concentrates on revealing the influences of the plane reef-face slope,the reef-face profile shape and the lagoon width on the maximum runup,the wave energy distribution and the total wave energy within the harbor.It shows that both the wave energy distribution uniformity and the total wave energy gradually increase with decreasing reef-face slope.The profile shape of the reef face suffering leading-elevation Nwaves(LEN waves)has a negligible impact on the wave energy distribution uniformity,while for leading-depression N-waves(LDN waves),the latter gradually decreases with the mean water depth over the reef face.The total wave energy always first increases and then decreases with the mean water depth over the reef face.In general,the total wave energy first sharply decreases and then slightly increases with the lagoon width,regardless of the reef-face width and the incident waveform type.The maximum runup subjected to the LEN waves decreases monotonously with the lagoon width.However,for the LDN waves,its changing trend with the lagoon width relies on the incident wave amplitude. 展开更多
关键词 harbor oscillations fringing-reef topography n-waves numerical simulations FUNWAVE-TVD
在线阅读 下载PDF
Kinematic dynamo by large scale tsunami waves in open ocean
2
作者 Benlong Wang Hua Liu 《Theoretical & Applied Mechanics Letters》 CAS 2013年第3期27-31,共5页
Kinematic dynamo problem is studied with tsunami motion in open oceans. Using long wave approximation, a series solution of the dynamo problem is established with fast convergent rate based on a small parameter relati... Kinematic dynamo problem is studied with tsunami motion in open oceans. Using long wave approximation, a series solution of the dynamo problem is established with fast convergent rate based on a small parameter relating water wave dispersive effects. Taking solitary wave and single wave as typical tsunami wave models, the magnitude of tsunami induced magnetic field is estimated at the order of 10 nano Tesla (nT) just over sea level and 1 nT at altitudes of several hundreds kilometers, respectively, depending on the wave parameters as well as earth magnetic field. The space and time behavior of the magnetic field predicted by present model shows fairly similarity with the field data at Easter Island during 2010 Chile tsunami. 展开更多
关键词 kinematic dynamo problem TSUNAMI solitary wave single wave n-wave
在线阅读 下载PDF
High-order rational solutions and resonance solutions for a (3+1)-dimensional Kudryashov–Sinelshchikov equation
3
作者 Yun-Fei Yue Jin Lin Yong Chen 《Chinese Physics B》 SCIE EI CAS CSCD 2021年第1期134-141,共8页
We mainly investigate the rational solutions and N-wave resonance solutions for the(3+1)-dimensional Kudryashov–Sinelshchikov equation, which could be used to describe the liquid containing gas bubbles. With appropri... We mainly investigate the rational solutions and N-wave resonance solutions for the(3+1)-dimensional Kudryashov–Sinelshchikov equation, which could be used to describe the liquid containing gas bubbles. With appropriate transformations, two kinds of bilinear forms are derived. Employing the two bilinear equations, dynamical behaviors of nine district solutions for this equation are discussed in detail, including bright rogue wave-type solution, dark rogue wave-type solution, bright W-shaped solution, dark W-shaped rational solution, generalized rational solution and bright-fusion, darkfusion, bright-fission, and dark-fission resonance solutions. In addition, the generalized rational solutions, which depending on two arbitrary parameters, have an interesting structure: splitting from two peaks into three peaks. 展开更多
关键词 rational solution n-wave resonance solution Hirota bilinear method Kudryashov–Sinelshchikov equation
原文传递
上一页 1 下一页 到第
使用帮助 返回顶部