Extension of Coulomb's Law
- From: musada <musadab@xxxxxxx>
- Date: Sat, 24 May 2008 12:56:47 -0700 (PDT)
Coulomb’s law is applicable to an electric charge stationary in an
electrostatic field. There is no reason to assume that this law is
equally applicable to a charged particle moving in an electrostatic
field.
For a particle of mass m and charge q moving at time t with speed v
and acceleration dv/dt, in a straight line in the direction of an
electrostatic field of magnitude E, the accelerating force F (in
accordance with Newton’s second law of motion) is put as:
F = qE(1 – v/c) = m(dv/dt)
where c is the speed of light in a vacuum. This equation, which
reduces to Coulomb’s law if v = 0, arises because an electrostatic
force is propagated at the speed of light c.
For an electrostatic field of uniform magnitude E, this differential
equation is easily solved to show that the speed of light c is the
ultimate limit, with mass m remaining constant, contrary to the theory
of special relativity.
We submit that failure to extend Coulomb’s law to a moving charged
particle has resulted in leading physics into the wilderness of
special relativity. For an introduction to a new system of
electrodynamics applicable to a moving charged particle up to the
speed of light, with constant mass, please visit our website at www.musada.net
Musada
.
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