| | #1 (permalink) | |
| Thinking | magnetism derivation Griffiths writes: A(r)=(mu/4pi) int{(1/|r-r'|) [del' x M(r')]}dV'+(mu/4pi) closed int{(1/| r-r'|) [M(r') x da']} Then in next step,he has replaced del' x M by del x M to define J_b I have referred to the chapter of dielectrics and polarization where also I noticed a parallel approach to define rho_b Discussion with friends and other books suggests that we may omit the prime on the del that operates on M,since that del clearly operates on x',y',z' of the point where magnetization is M. But, I am hesitating to accept this explanation as we have dealt with cases where del x a vector quantity depending on primed co-ordinates is equal to zero.Like del x J(r')=0 in magnetostatics to prove div B=0 from Bio-Savart's law. Is it that: J_b(r)=del x M(r) in general and J_b(r')=del' x M(r') ? | |
| ||
![]() |
| Bookmarks |
| Currently Active Users Viewing This Thread: 1 (0 members and 1 guests) | |
| Thread Tools | |
| |
Similar Threads | ||||
| Thread | Thread Starter | Forum | Replies | Last Post |
| Magnetism | Eduffy80911 | Astronomy and Cosmology | 25 | 02-25-2007 02:19 PM |
| A link between rain and magnetism? | C1ay | General Science News | 3 | 07-04-2006 11:15 AM |
| Question on Hydrogen and magnetism | Kayra | Physics and Mathematics | 16 | 03-17-2006 10:09 AM |
| Magnetism | quantum quack | Physics and Mathematics | 3 | 05-09-2005 09:09 PM |
| Magnetism and space-time curvature | Shmitty16 | Physics and Mathematics | 4 | 11-20-2003 09:22 AM |
All times are GMT -8. The time now is 06:08 PM.












