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RETARDED INTEGRALS AND OPERATIONS WITH
ELECTRIC AND MAGNETIC FIELDS AND POTENTIALS
References and Remarks for Chapter 1
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acceleration according to Eq axis capacitor Cartesian components Chapter charge and current charge density charge distribution moving charge moves charge q constant velocity coordinates derived distance dj/dt electric and magnetic electric charges electric field electric field produced electrokinetic field electromagnetic induction Example expression field signal fields and potentials find the electric flux density field given by Eq gravitational field H. A. Lorentz integral in Eq integrand Jefimenko laboratory reference frame leading end lever magnetic field magnetic flux density magnetic potentials Maxwell's equations moves with velocity moving charge distribution moving clock moving point charge moving reference frame moving with constant Phys point of observation principle of relativity prism quantities relativistic electromagnetism relativistic transformation equations relativity theory replace retarded integrals retarded position vector ring rv/c stationary charge distribution surface integral surface layers taking into account time-dependent trailing end v/rc vector identity write Eq