Vortex Methods and Vortex MotionVortex methods have emerged as a new class of powerful numerical techniques to analyze and compute vortex motion. This book addresses the theoretical, numerical, computational, and physical aspects of vortex methods and vortex motion. |
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Contents
OT19_ch1 | 1 |
OT19_ch2 | 33 |
OT19_ch3 | 59 |
OT19_ch4 | 65 |
OT19_ch5 | 95 |
OT19_ch6 | 143 |
OT19_ch7 | 171 |
OT19_ch8 | 195 |
211 | |
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Common terms and phrases
accelerated starting flow AIAA airfoil airfoil flow algorithm Anderson and Greengard angle of attack approximation assume Beale and Majda boundary conditions boundary layer calculations cavity flow component Comput convergence corner Cottet counterrotating cutoff functions cylinder density diffusion discrete eddies energy Euler's equations evolution experimental flow visualization fluid dynamics Fluid Mech frame FREYMUTH grid Hald helium II hover-jet hovering infinite initial vorticity instability Math mathematical mode Navier–Stokes equations no-slip condition nonlinear numerical simulations order cutoff parameter particle Phys pitching point vortices problem quantized vortices random vortex method recirculation Reynolds number rotating Runge–Kutta method SAFFMAN scales secondary vortex sequence Sethian SIAM smooth solution stochastic differential equations stretching subprinciples superfluid technique temperature theory trailing edge turbulent two-fluid equations unsteady velocity field viscous viscous flow vortex blobs vortex dynamics vortex elements vortex methods vortex motion vortex ring vortex sheet vortex tube wall wing ZABUSKY