Ocean Surface Rendering Method Based on Mild-Slope Equation

Article Preview

Abstract:

Mild-slope equation is usually used in many simulation applications. The equation has obviously benefit which based on physical method that can present the real status of water, but the shortcoming is also clearly that the calculations spending lots of times which not support some real-time applications. We use hyperbola to simple the equation calculation process, and use alternating directions implicit (ADI) way to solve this equation. The result shows that the ADI way can use less calculation and less time to accomplish the calculation. We also use the new features of GPU(graphics process unit) to speed up the calculation so that we can render the surface in real-time application.

You might also be interested in these eBooks

Info:

Periodical:

Pages:

197-204

Citation:

Online since:

December 2014

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2015 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

* - Corresponding Author

[1] Lawrence M. Lachman, An Open Programming Architecture for Modeling Ocean Waves, (2007).

Google Scholar

[2] Namkyung Lee, Nakhoon Baek, KwanWoo Ryu, Real-Time Simulation of Surface Gravity Ocean Waves Based on the TMA Spectrum[A], Computational Science 7th International Conference[C], 2007, 1 (2): 122-129.

DOI: 10.1007/978-3-540-72586-2_16

Google Scholar

[3] Nils Th¨urey, Matthias M¨uller-Fischer, Simon Schirm, Real-time BreakingWaves for Shallow Water Simulations[A], Proceedings of the 15th Pacific Conference on Computer Graphics and Applications[C], Washington : IEEE Computer Society , 2007: 39-46.

DOI: 10.1109/pg.2007.33

Google Scholar

[4] Berkhoff, J.C.W., Computation of combined refraction diffraction [A], Proceedings 13th International Conference on Coastal Engineering[C], Vancouver, 1972: 471-490.

DOI: 10.1061/9780872620490.027

Google Scholar

[5] Li Mengguo, A Review on the Study of Mild-Equation[J], Marine Science Bulletin, 1999, 18(4): 70-92.

Google Scholar

[6] Zou Zhili, Water Wave Theory and Application [M], Beijing: Science and Technology Press, (2003).

Google Scholar

[7] Li Wanping, Computational Fluid Dynamics[M], Wuhan: Huazhong University of Science and Technology Press, (2004).

Google Scholar

[8] Dong Lliangguo, Ma Zaitian; Cao Jingzhong, A Study on Stability of the Staggered-grid High-order Difference Method of First-order Elastic Wave Equation [J] , Journal of Geophysics, 2000, 43(3): 411-419.

DOI: 10.1002/cjg2.107

Google Scholar

[9] Zheng Yonghong, Shen Yongming, Qiu Dahong, Application of nonlinear dispersion relation in solving hyperbolic mild slope equations [J], Journal of Hydraulic, 2001, 2 : 69-75.

Google Scholar

[10] Tang Jun,Waves and Studies on the Transport of Pollutants in Waves and Currents [D], Dalian: University of Technology, (2005).

Google Scholar

[11] Wang Huajiang, Zhou Shengchuan, Ma Chunyong, Paralleled Dynamic Multi-resolution Physical Simulation model of Water Surface[J], Computer Engineering, 2012, 9: 286-290.

Google Scholar

[12] Wolfgang Engel, ShaderX 6 : Advanced Rendering Techniques[M], Charles River Media, (2008).

Google Scholar