Show that in linearized theory, for a spinning particle at the origin with mass M and with its spin J along the polar axis, the orthonormal-frame components of ε and B are

What are the eigenvectors of these fields? Convince yourself that these eigenvectors’ integral curves (the tidal tendex lines and frame-drag vortex lines) are as depicted at the bottom of Box 25.2.

Box 25.2.

Transcribed Image Text:

Epp=-2888=28= =-2B66=-2B= 2M r3 6J cos 0 r4 Bê= B₂ 3J sin 0 r4 (25.101a) (25.101b)