SamplePublisher`GrassmannCalculus`DifferentialGeometry`
NOrbitFunction  |
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Details and Options
Examples
(1)
Basic Examples
(1)
In[1]:=
<<GrassmannCalculus`
Set the GrassmannPlane.
In[2]:=
SetActiveAssociation
"Grassmann Plane"
[t]
 | PublicGrassmannAtlas |
 | ★★S |
Use a vector field and calculate orbits through the point .
ySin[x]+xCos[y]
e
x
e
y
★++
e
x
e
y
In[3]:=
norbit=
[ySin[x]+xCos[y],★++,{-1,1}]
| NOrbitFunction |
e
x
e
y
e
x
e
y
Out[3]=
The orbit point at is:
0.5
In[4]:=
norbit[0.5]
Out[4]=
★+1.53241+1.25899
e
x
e
y
A function for plotting could be:
In[5]:=
nplot[t_]=norbit[t]//
| ToListCoordinates |
Out[5]=
In[6]:=
nplot[0.5]
Out[6]=
{1.53241,1.25899}
In[7]:=
Clear[norbit,nplot]
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""