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tirgul 16.07.2007

הודעהפורסם: 20:54 16/07/2007
על ידי gedalin
I posted a part of the today's tutorial

Last question on the tirgul

הודעהפורסם: 14:34 17/07/2007
על ידי אוהד
In the last question yesterday, where a thin ring has a decaying current and we are to compute the field, we where showed to solve the integral for since the one for
[tex] \hat{y} [/tex]
is odd and equals zero.
How is the integral done?
I got something similar to:

[tex] \vec{A} = \frac{I_0 R}{rc} \int_{0}^{2\pi} e^{-\frac { \left(t-\frac{r}{c} +\frac{ sin\theta}{c}\cos \left(\phi - \phi '\right) \right)^2 }{2\tau ^2} } \cos{\phi '}d\phi ' \hat{y} [/tex]

Re: Last question on the tirgul

הודעהפורסם: 15:35 17/07/2007
על ידי gedalin
Bessel functions
 
אוהד כתב:In the last question yesterday, where a thin ring has a decaying current and we are to compute the field, we where showed to solve the integral for since the one for
[tex] \hat{y} [/tex]
is odd and equals zero.
How is the integral done?
I got something similar to:

[tex] \vec{A} = \frac{I_0 R}{rc} \int_{0}^{2\pi} e^{-\frac { \left(t-\frac{r}{c} +\frac{ sin\theta}{c}\cos \left(\phi - \phi '\right) \right)^2 }{2\tau ^2} } \cos{\phi '}d\phi ' \hat{y} [/tex]