WebMar 14, 2024 · 气液两相流处在非平衡状态,空泡体积也时刻在变化,假设空泡为球形,不同时刻空泡半径Ri可用空泡动力学Rayleigh-Plesset方程解出,Rayleigh-Plesset方程描述了空泡在空化过程中的变化,如下式所示。 pB(t)-pρL=Rd2Rdt2+32dRdt2+4νLRdRdt+2SρLR(1) WebRayleigh-Plesset equation in which the bubble volume V is used as the dynamic parameter, and where the physics describing the dissipation is identical to that used when the Rayleigh-Plesset equation is cited in the radius frame. This paper will proceed by using the following common assumptions: The bubble exists in an infinite medium.
Rayleigh-Bernard方程(浮力驱动对流)的简单有限差.zip-行业报告 …
WebApr 9, 2024 · Rayleigh-Bernard方程(浮力驱动对流)的简单有限差.zip更多下载资源、学习 ... 基于Rayleigh-Plesset方程,在考虑空泡界面上的相变作用后,导出了一个新的空化模型,并利用此模型模拟了次生空泡的发育与溃灭,新空化模型应用于半球头航行体的结果表明 … WebAn Internet Book on Fluid Dynamics Rayleigh-Plesset Equation Consider a spherical bubble of radius, R(t)(wheret is time), in an infinite domain of liquid whose temper- ature and pressure far from the bubble are T∞ and p∞(t) respectively.The temperature,T∞, is assumed to be a simple constant since temperature gradients are not considered. grasp school in jacksonville fl
如何使用MATLAB数值求解Rayleigh-Plesset 方程? - 知乎
Webbody of liquid. The Rayleigh-Plesset equation is derived from the Navier-Stokes equations under the assumption of spherical symmetry. Neglecting surface tension and viscosity, the equation was rst derived by John Strutt, 3rd Baron Rayleigh in 1917. The equation was rst applied to traveling cavitation bubbles by Milton S. Plesset in 1949. WebHis main research concerns Mechanics, Optics, Bubble, Nonlinear system and Contact angle. His Mechanics research includes themes of Wave propagation, Drop, Surface tension and Classical mechanics. In his research, Amplitude is intimately related to Rayleigh–Plesset equation, which falls under the overarching field of Surface tension. WebRayleigh−Plesset Gilmore Figure 2: Comparison of predicted temporal variation of bubble radius from Rayleigh-Plesset and Gilmore equations for an ini-tial pressure and radius of 100 bar and 0.01 m respectively. τRP is the collapse time for the Rayleigh–Plesset bubble. much longer. The additional factors identified here have been chitlins and greens