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difficult vector field problem http://math.stackexchange.com/questions/328367/vector-field-as-integral
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this really has me stuck
I can't help with this one. But please post the solution, when or if you get it
ok. thanks anyway. is there anyone on here you think will be able to help?
@TuringTest
so far i have \[F(R) = \oint \vec{R} \cdot (\vec{R} - 2\vec{r}) d\vec{r} + \oint{|\vec{r}|^2 d \vec{r}}\]
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now the last integral is constant so i guess this is Q
yes and R dot R is |R|^2
\[\vec{F}(\vec{R}) = \oint{\vec{R} \cdot ( \vec{R} - 2 \vec{r})} d\vec{r} + \vec{Q}\]
it remains to write the integral that's left in the form \[\vec{R} \times \vec{P}\]
|dw:1363108017339:dw|
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