Unto my oh brother Steve: GIVE ME THE ALBERS FIELDS, WITH COLOR ACCURATELY INDICATING TOTAL FIELD ENERGY INTENSITY. He is doing the polar ‘interior’ parts of the DKS fields, about which I don’t give a damn. . . . . . At the circle of Cartesian radius, in Kerr coords, radially r^2 = cos^2 and tangentially, out near radius of 1, the field is significant………… I just sent this last statement, along with Steve’s plot, to Burinskii.
albersphysics 
Annoyingly, Steve offer no comment yet.
\
LikeLike
Sorry, but I only log into my home computer on an occasional basis. You may wish to note that my email from 10/30 had both DKS and Albers field links?
The values of the color fields should be more or less evident in the color bars at the bottom.
LikeLike
I am asking how you now figure intensity.
LikeLike
I think earlier you had seen my code snippets for the intensity and indicated they are OK. I can look where this was done in a blog thread from earlier.
LikeLike
Thus putting this more together:
Intensity = sqrt((e_r/g_11)^2 + e_t/g_22)^2). ALSO DO NOT SQUARE THE SUM. ferchrissake. They are two ortho components.
LikeLike
YESSSSSS. NOOOO. Do not square the g-terms !!!
LikeLike
I guess I had a typo also there. Are you suggesting this? It was unclear to me earlier that they wouldn’t be squared.
Intensity = sqrt( e_r^2 / g_11 + e_t^2 / g_22)
LikeLiked by 1 person
This would possibly make the color plots somewhere inbetween the original and experimental ones.
LikeLike
Yes… sorta. By Jove, yer bein’ ANALYTIC. Thanks, I had not been expressing the √, sqrt.
LikeLike