Diferenças entre edições de "E \(\times\)B drift"
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(Criou a página com "(D. R. Nicholson ~ 2.3) Consider a particle moving in a time-dependent electric field \(\vec{E} = - \dot{E} t\vec{u}_y\), where \(\dot{E}\) is a constant, and a uniform ma...") |
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| − | (D. R. Nicholson ~ 2.3) Consider a particle moving in a time-dependent electric field | + | (D. R. Nicholson ~ 2.3) Consider a particle moving in a time-dependent electric field \(\vec{E} = - \dot{E} t\vec{u}_y\), where \(\dot{E}\) is a constant, and a uniform magnetic field \(\vec{B}=B_0\vec{u}_z\). |
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| − | a uniform magnetic field \(\vec{B}=B_0\vec{u}_z\). | ||
(a) Calculate the \(\vec{E}\times\vec{B}\) drift. | (a) Calculate the \(\vec{E}\times\vec{B}\) drift. | ||
(b) Relate the resulting accelerated drift with a force and verify that the drift due to that force is the polarization drift. | (b) Relate the resulting accelerated drift with a force and verify that the drift due to that force is the polarization drift. | ||
Edição atual desde as 17h03min de 17 de junho de 2017
(D. R. Nicholson ~ 2.3) Consider a particle moving in a time-dependent electric field \(\vec{E} = - \dot{E} t\vec{u}_y\), where \(\dot{E}\) is a constant, and a uniform magnetic field \(\vec{B}=B_0\vec{u}_z\).
(a) Calculate the \(\vec{E}\times\vec{B}\) drift.
(b) Relate the resulting accelerated drift with a force and verify that the drift due to that force is the polarization drift.