10 Resultaten gevonden voor "Bestand:Green's_function_animation.gif".

Bestand:Green's function animation.gif

f[2:end-1] u = cat([0], u, [0], dims=1) return x, u end function animate() # Store all Green's function solutions N = 101 U = zeros(N, N) p = plot() for i...


Bestand:Dirac function approximation.gif

gif with the command % convert -antialias -density 100 -delay 20 -loop 10000 Frame10* Dirac_function_approximation.gif % then scaled in Gimp function...


Bestand:Electron asymmetric motion animation.gif

that's how it assembles images into animated GIFs. """ from __future__ import division, print_function import pygame as pg from math import pi from cmath...


Bestand:Exp series.gif

end % Convert to animation with the command % convert -antialias -loop 10000 -delay 100 -compress LZW Frame100* Exp_series.gif function plot_axes (A, B...


Bestand:Convolution Animation (Gaussian).gif

(*Function definitions*) f[t_] := Exp[-5 t^2]; g[t_] := Exp[-10 t^2]/2; h[y_] := Module[ {t}, Convolve[f[t], g[t], t, y] ]; (*Parts of the drawing that...


Bestand:Laplace animation of Cubic Polynomial.gif

Attribution-Share Alike 4.0 truetrue English Animation showing how adding together curves can approximate a function URL: https://commons.wikimedia.org/wiki/user:Johnflux...


Bestand:Convolution Animation (Boxcar).gif

(*Function definitions*) boxcar[x_, {a_, b_}] := UnitStep[x - a] - UnitStep[x - b] f[t_] := boxcar[t, {-1/2, 1/2}]; g[t_] := boxcar[t, {-1/4, 1/4}]/2;...


Bestand:Animated plot of the first five successive partial Fourier series.gif

i,".jpg",sep="")) plot(x,y,type="p",col="green", pch=".",main="Periodic version of the identity function", axes=FALSE,xlab="",ylab="") lines(rep(pi...


Bestand:Transmission line animation.gif

'-loop', '0'] + filename_list + ['anim.gif'] # Use the "convert" command (part of ImageMagick) to build the animation subprocess.call(command_list, cwd=directory_now)...


Bestand:Two sources interference.gif

sqrt( (X-sep).^8 + Y.^8 ); R2= sqrt( (X+sep).^8 + Y.^8 ); % Sum of Green's functions for two point sources Z = exp(I*k*R1)./R1 + exp(I*k*R2)./R2; M=10;...