scholarly journals The physical, gain–loss model for the stochasticity of the phase velocity of a wind-driven water wave

2012 ◽  
Vol 55 (3-4) ◽  
pp. 740-745
Author(s):  
A. Naess ◽  
E. Mamontov
2010 ◽  
Vol 47 (3) ◽  
pp. 373-394 ◽  
Author(s):  
Egidio Robusto ◽  
Luca Stefanutti ◽  
Pasquale Anselmi

Psychometrika ◽  
2012 ◽  
Vol 77 (4) ◽  
pp. 763-781 ◽  
Author(s):  
Pasquale Anselmi ◽  
Egidio Robusto ◽  
Luca Stefanutti

2010 ◽  
Vol 43 (1) ◽  
pp. 66-76 ◽  
Author(s):  
Luca Stefanutti ◽  
Pasquale Anselmi ◽  
Egidio Robusto

Author(s):  
Byoung Jae Kim ◽  
Seong Wook Lee ◽  
Jungwoo Kim ◽  
Kyung Doo Kim

This paper demonstrates the validity of newly-developed the wall drag and form loss partitioning methods for dispersed flow. The wall drag partitioning method is proposed based on the equation of a solid/fluid particle motion. The bubble is faster than the water in a contraction while the former is slower than the latter in an expansion. The droplet is slower than the gas in a contraction while the former is faster than the latter in an expansion. In addition, this study shows that the existing form loss model predicts incorrectly the dispersed phase velocity. A new form loss computation method is proposed.


Author(s):  
Leonard Bezati ◽  
Shkelqim Hajrulla ◽  
Kristofor Lapa

Abstract: In this work we are interested in developing approximate models for water waves equation. We present the derivation of the new equations uses approximation of the phase velocity that arises in the linear water wave theory. We treat the (KdV) equation and similarly the C-H equation. Both of them describe unidirectional shallow water waves equation. At the same time, together with the (BBM) equation we propose, we provide the best approximation of the phase velocity for small wave numbers that can be obtained with second and third-order equations. We can extend the results of [3, 4].  A comparison between the methods is mentioned in this article. Key words:  C-H equation, KdV equation, approximation, water wave equation, numerical methods. --------------------------------------------------------------------------------------------------------------------- [3]. D. J. Benney, “Long non-linear waves in fluid flows,” Journal of Mathematical           Physics, vol. 45, pp. 52–63, 1966. View at Google Scholar · View at Zentralblatt MATH  [4]. Bezati, L., Hajrulla, S., & Hoxha, F. (2018). Finite Volume Methods for Non-Linear          Eqs. International Journal of Scientific Research and Management, 6(02), M-  2018. 


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