... | ... | @@ -20,7 +20,7 @@ The `PILLBOX` command provides an analytical model for a cylindrical RF cavity. |
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[latexmath]
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E_r = -\frac{p \pi}{L} \frac{R}{x_{mn}} E_0 J_m^\prime(k_{mn} r) \cos(m \varphi) \sin(\frac{p\pi}{L}z)\exp(\dot{\iota} \omega t)\\
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E_\varphi = -\frac{p \pi}{L} \frac{m R^2}{x_{mn}^2 r} E_0 J_m(k_{mn} r) \sin(m \varphi) \sin(\frac{p\pi}{L}z)\exp(\dot{\iota} \omega t)
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E_\varphi = -\frac{p \pi}{L} \frac{m R^2}{x_{mn}^2 r} E_0 J_m(k_{mn} r) \sin(m \varphi) \sin(\frac{p\pi}{L}z)\exp(\dot{\iota} \omega t)\\
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E_z = E_0 J_m(k_{mn} r) \cos(m \varphi) \cos(\frac{p\pi}{L} z)\exp(\dot{\iota} \omega t) \\
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B_r = -\dot{\iota} \omega \frac{m R^2}{x_{mn}^2 r c^2} E_0 J_m(k_{mn} r) \sin(m \varphi) \cos(\frac{p\pi}{L}z)\exp(\dot{\iota} \omega t) \\
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B_\varphi = -\dot{\iota} \omega \frac{R}{x_{mn} c^2} E_0 J_m^\prime (k_{mn} r) \cos(m \varphi) \cos(\frac{p\pi}{L}z)\exp(\dot{\iota} \omega t) \\
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