A solid cylinder of radius a and length L, where L ≫ a, contains volume charge of uniform density ρ0 C/m3. The cylinder rotates about its axis (the z axis) at angular velocity Ω rad/s. (a) Determine the current density J as a function of position within the rotating cylinder. (b) Determine H on-axis by applying the results of Problem 7.6. (c) Determine the magnetic field intensity H inside and outside. (d) Check your result of part (c) by taking the curl of H.
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