 | 1 | initial version |
(Forewarning: the typesetting here is seemingly awful. If you can find a better way of writing the math below than just plain text, please do.)
I have a vector field V: R^2 -> R^2 and I would like to find f:(-e,e) -> R^2, for some small e>0, such that f(0) is a given point and f'(t) = V(f(t)).
Can Sage do this for me? If so, how?
| | 2 | No.2 Revision |
(Forewarning: the typesetting here is seemingly awful. If you can find a better way of writing the math below than just plain text, please do.)
I have a vector field V: R^2 -> R^2 and I would like to find f:(-e,e) -> R^2, for some small e>0, such that f(0) is a given point and f'(t) = V(f(t)).
Can Sage do this for me? If so, how?
| | 3 | updated formating |
(Forewarning: the typesetting here is seemingly awful. If you can find a better way of writing the math below than just plain text, please do.)
I have a vector field V: $V: R^2 -> R^2 \to R^2$ and I would like to find f:(-e,e) -> R^2, $f:(-\epsilon,\epsilon) \to R^2$, for some small e>0, $\epsilon>0$, such that f(0) $f(0)$ is a given point and f'(t) $f'(t) = V(f(t)). V(f(t))$.
Can Sage do this for me? If so, how?
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