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Electric charge is a magnetic dipole when placed in a background magnetic field
It is demonstrated, owing to the nonlinearity of QED, that a static charge
placed in a strong magnetic field\ \ is a magnetic dipole (besides remaining
an electric monopole, as well). Its magnetic moment grows linearly with as
long as the latter remains smaller than the characteristic value of 1.2\cdot
10^{13}\unit{G} but tends to a constant as exceeds that value. The force
acting on a densely charged object by the dipole magnetic field of a neutron
star is estimated
Magnetic response to applied electrostatic field in external magnetic field
We show, within QED and other possible nonlinear theories, that a static
charge localized in a finite domain of space becomes a magnetic dipole, if it
is placed in an external (constant and homogeneous) magnetic field in the
vacuum. The magnetic moment is quadratic in the charge, depends on its size and
is parallel to the external field, provided the charge distribution is at least
cylindrically symmetric. This magneto-electric effect is a nonlinear response
of the magnetized vacuum to an applied electrostatic field. Referring to a
simple example of a spherically-symmetric applied field, the nonlinearly
induced current and its magnetic field are found explicitly throughout the
space, the pattern of lines of force is depicted, both inside and outside the
charge, which resembles that of a standard solenoid of classical
magnetostatics
Magnetic response from constant backgrounds to Coulomb sources
Magnetically uncharged, magnetic linear response of the vacuum filled with
arbitrarily combined constant electric and magnetic fields to an imposed static
electric charge is found within general nonlinear electrodynamics. When the
electric charge is point-like and external fields are parallel, the response
found may be interpreted as a field of two point-like magnetic charges of
opposite polarity in one point. Coefficients characterizing the magnetic
response and induced currents are specialized to Quantum Electrodynamics, where
the nonlinearity is taken as that determined by the Heisenberg-Euler effective
Lagrangian.Comment: The part dealing with magnetically charged responses is removed to be
a subject of another paper after revisio
Noncommutative magnetic moment, fundamental length and lepton size
Upper bounds on fundamental length are discussed that follow from the fact
that a magnetic moment is inherent in a charged particle in noncommutative (NC)
electrodynamics. The strongest result thus obtained for the fundamental lenth
is still larger than the estimate of electron or muon size achieved following
the Brodsky-Drell and Dehlmet approach to lepton compositeness. This means that
NC electrodynamics cannot alone explain the whole existing descrepancy between
the theoretical and experimental values of the muon magnetic moment. On the
contrary, as measurements and calculations are further improved, the
fundamental length estimate based on electron data may go down to match its
compositeness radius
When electric charge becomes also magnetic
In nonlinear electrodynamics, QED included, we find a static solution to the
field equations with an electric charge as its source, which is comprised of
homogeneous parallel magnetic and electric fields, and a radial
spherically-nonsymmetric long-range magnetic field, whose magnetic charge is
proportional to the electric charge and also depends on the homogeneous
component of the solution.Comment: Four pages, no figure
The utopian function of film music
In this article I apply Ernst Bloch's utopian philosophy to film music
Noncommutative magnetic moment of charged particles
It has been argued, that in noncommutative field theories sizes of physical
objects cannot be taken smaller than an elementary length related to
noncommutativity parameters. By gauge-covariantly extending field equations of
noncommutative U(1)_*-theory to the presence of external sources, we find
electric and magnetic fields produces by an extended charge. We find that such
a charge, apart from being an ordinary electric monopole, is also a magnetic
dipole. By writing off the existing experimental clearance in the value of the
lepton magnetic moments for the present effect, we get the bound on
noncommutativity at the level of 10^4 TeV.Comment: 9 pages, revtex; v2: replaced to match the published versio
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