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DICTIONARY OF GEOPHYSICS, ASTROPHYSICS, and ASTRONOMY

DICTIONARY OF GEOPHYSICS, ASTROPHYSICS, and ASTRONOMY

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oring magnetic field lines to repulse each other.<br />

Thus, an inhomogeneity in the magnetic field B<br />

gives rise to a force density f pushing field lines<br />

back from regions of high magnetic density into<br />

low density areas:<br />

f = 1<br />

(∇×B) × B .<br />

4π<br />

In contrast to the gas-dynamic pressure, the<br />

magnetic pressure is not isotropic but always<br />

perpendicular to the magnetic field <strong>and</strong> can be<br />

defined as pM = B2 /(8π).<br />

magnetic reconnection The dissipation of<br />

magnetic energy via magnetic diffusion between<br />

closely separated regions of oppositely directed<br />

magnetic field. The result of the dissipation is<br />

that the oppositely directed field lines form a<br />

continuous connection pattern across the diffusion<br />

region resulting in a change in the magnetic<br />

configuration.<br />

magnetic regime (cosmic string) See electric<br />

regime (cosmic string).<br />

magnetic reversal In geophysics, the Earth’s<br />

magnetic field is subject to near r<strong>and</strong>om reversals<br />

on time scales of hundreds of thous<strong>and</strong>s<br />

of years. These reversals are attributed to the<br />

chaotic behavior of the Earth’s dynamo. In solar<br />

physics, similar but much more rapid <strong>and</strong><br />

local effects occur.<br />

magnetic Reynolds number In ordinary hydrodynamics,<br />

the Reynolds number gives the ratio<br />

between inertial <strong>and</strong> viscous forces. If in<br />

a flow the Reynolds number exceeds a critical<br />

value, the flow becomes turbulent. A similar<br />

definition can be used in magnetohydrodynamics,<br />

only here the viscous forces do not depend<br />

on the viscosity of the fluid but on the conductivity<br />

of the plasma:<br />

RM = UL<br />

η<br />

= 4πσUL<br />

c 2<br />

with U being the bulk speed, L the length scale,<br />

σ the conductivity, <strong>and</strong> η = c 2 /(4πσ)the magnetic<br />

viscosity. The coupling between the particles<br />

therefore does not arise from collisions as in<br />

ordinary fluids but due to the combined effects<br />

of fields <strong>and</strong> particle motion.<br />

© 2001 by CRC Press LLC<br />

magnetism<br />

magnetic secular variation Time variations<br />

of the Earth’s magnetic field, usually taken to<br />

imply the time variation of the part of the field<br />

generated by the dynamo in the Earth’s core.<br />

This generally includes most variation in the<br />

magnetic field on periods of decades or longer:<br />

external variations in the field, <strong>and</strong> their associated<br />

induced internal counterparts, tend to be<br />

on diurnal timescales, although some time averaging<br />

of the field may cause measurements to<br />

exhibit power on longer timescales such as that<br />

of the solar cycle. On the other h<strong>and</strong>, the highest<br />

frequency on which the core field varies is<br />

not well known: geomagnetic jerks, for example,<br />

appear to have timescales of around a year<br />

or two.<br />

magnetic shear The degree to which the direction<br />

of a magnetic field deviates from the normal<br />

to the magnetic neutral line, defined by the<br />

loci of points on which the longitudinal field<br />

component is zero. A sheared magnetic field indicates<br />

the presence of currents since ∇×B = 0.<br />

magnetic tension Basic concept in magnetohydrodynamics.<br />

Graphically, magnetic tension<br />

can be interpreted as a tendency of magnetic<br />

field lines to shorten: if a magnetic field line<br />

is distorted, for instance by a velocity field in<br />

the plasma, a restoring force, the magnetic tension,<br />

acts parallel but in opposite direction to the<br />

distorting flow. Thus, magnetic tension can be<br />

interpreted as a restoring force like the tension in<br />

a string. This concept can be used, for instance,<br />

to derive Alfvén waves in a simple way.<br />

magnetism Magnetic fields <strong>and</strong> interactions.<br />

In solar system physics, solar <strong>and</strong> planetary<br />

magnetic fields are usually produced by moving<br />

electric currents in an interior conducting<br />

layer. In the sun, this is internal motion of the<br />

ionized gas. In the case of the Earth, the conducting<br />

layer is the liquid iron outer core. In the<br />

case of Jupiter <strong>and</strong> Saturn, the magnetic fields<br />

are produced by motions within a metallic hydrogen<br />

layer, <strong>and</strong> for Uranus <strong>and</strong> Neptune an<br />

interior slushy-ice layer is thought to give rise<br />

to the magnetic fields. Mercury’s magnetic field<br />

is produced by its very large iron core, but debate<br />

continues as to whether this is an active<br />

(i.e., currently produced by interior currents)<br />

297

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