![]() ![]() Orange, Circle, Logo, Round, Element, Design, Splash, Paint, Frame, Decoration, png 1280x1264px 255.21KB.Water Splash, Blue, Wave, Sky, Circle, Liquid, Water, Splash, Blue png 800x800px 130.61KB.Red, Circle, Logo, Round, Element, Design, Splash, Paint, Frame, Decoration, png 1280x1264px 255.5KB.Water Circle graphy Splash Drop, ripples, shape, water Cycle, nature png 1311x1145px 1.04MB.Desktop, Circle splash, leaf, text, monochrome png 995x1024px 47.21KB.water, Water Filter Water cycle Circle Water Services, blue splash, computer Wallpaper, sphere, drinking png 1080x1080px 1022.58KB.Circle Paint Blue, Blue paint splash, blue paint, watercolor Painting, color Splash, splash png 7069x7329px 8.38MB. ![]() float64 ( 6.0 ) # x-coordinate of centre of splashes y0 = np. """ from _future_ import print_function import matplotlib.pyplot as plt, mpl_toolkits.mplot3d import numpy as np import os import subprocess import time import sys from scipy.interpolate import RectBivariateSpline, UnivariateSpline from lors import LightSource from mayavi import mlab # animation parameters Lx = np. One Gaussian hump released at t=t0 is given by the initial conditions: eta(r,t0) = 2 * exp( -r^2 ), d/dt eta(r,t0) = 0. The initial conditions are a series of Gaussian humps, on an equidistant grid in the (x,y)-plane. 113-122 doi: 10.3970/cmes.2005.010.113 The dimensionless and linear shallow-water equations in polar coordinates are: d/dt^2 eta(r,t) - 1/r * d/dr( r * d/dr eta(r,t) ) = 0. Computer Modelling in Engineering
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