 | W. J. C. Miller - Mathematics - 1875 - 148 pages
...electrical density at any point of the surface of the conductor is . 2 a2 where Q,, Q* Q;» ...... denote the zonal harmonics at the point, the pole...plane of the wire being the pole of the harmonics ................ 44 4378. (WHH Hudson, MA)— If A, A' are different powers of the prime factor a,... | |
 | Norman Macleod Ferrers - Mathematics - 1877 - 272 pages
...conductor of radius c; prove that the electrical density at any point of the surface of the conductor is the pole of the plane of the wire being the pole of the harmonics. 18. Of two spherical conductors, one entirely surrounds the other. The inner has a given potential,... | |
| |
A uniform circular wire of radius a, charged with electricity of line-density e, surrounds an uninsulated concentric spherical conductor of radius e; prove that the electrical density at any point of the surface of the conductor is . 2 a2 where Q,, Q*... 