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- # This example does a planetary orbit simulation, with two suns situated at
- # (0,0) and (-5,0) and one planet starting out at (1,0). You may run it by
- # typing
- # ode -f orbit.ode | graph -T X -C -y -1 3 -x -6 2
- # step 0,10
- # step 10,20
- # step 20,30
- # step 30,40
- # step 40,50
- # step 50,60
- # .
- # The planet's orbit will be traced out incrementally. If you are using a
- # color X Window System display, each segment of the orbit will be a
- # different color. This is a feature provided by `graph', which normally
- # changes the linemode after each dataset it reads. If you do not like this
- # feature, you may turn it off by using `graph -B' instead of `graph'.
- # x and y are positions
- # vx and vy are velocities
- vx' = -x/((x^2+y^2)^(3/2)) -(x+5)/(((x+5)^2+y^2)^(3/2))
- vy' = -y/((x^2+y^2)^(3/2)) -y/(((x+5)^2+y^2)^(3/2))
- y' = vy
- x' = vx
- x = 1
- y = 0
- print x,y every 5
- # these values seem to give a nice orbit:
- # vx = 0
- # vy = 1.142
- # a more exciting result can be obtained from:
- vx = 0
- vy = 1.165
- #step 0,20
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