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DICTIONARY OF GEOPHYSICS, ASTROPHYSICS, and ASTRONOMY

DICTIONARY OF GEOPHYSICS, ASTROPHYSICS, and ASTRONOMY

DICTIONARY OF GEOPHYSICS, ASTROPHYSICS, and ASTRONOMY

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solar year<br />

mic rays into the outer heliosphere, <strong>and</strong> can induce<br />

magnetic fields in objects containing conductive<br />

material. As the solar wind interacts<br />

with the comae of comets, it pushes the material<br />

back into the comet tails.<br />

As the solar wind flows outward, its ram pressure<br />

declines as r −2 , <strong>and</strong> eventually becomes<br />

comparable to the local interstellar pressure due<br />

to interstellar matter or the galactic magnetic<br />

field or cosmic rays.<br />

At such distances the interstellar medium is<br />

an effective obstacle to the solar wind, which<br />

must adjust by passing through a shock to become<br />

subsonic; the shocked wind is swept away<br />

by <strong>and</strong> eventually merged with the interstellar<br />

gas. Thus, the termination of the solar wind is<br />

thought to be characterized by two boundaries,<br />

the termination shock where the flow becomes<br />

subsonic, <strong>and</strong> the “heliopause,” the boundary<br />

between the (shocked) solar material <strong>and</strong> exterior<br />

interstellar material. Spacecraft have not yet<br />

(June 1998) reached either of these boundaries,<br />

which are expected to be at distances of order<br />

100 to 200 AU from the sun.<br />

solar year The amount of time between successive<br />

returns to the Vernal equinox. For precision<br />

we refer to tropical year 1900 as the st<strong>and</strong>ard<br />

because the solar year is lengthening by<br />

about 1 millisecond per century.<br />

solar zenith angle The zenith angle is the angle<br />

between the overhead point for an observer<br />

<strong>and</strong> an object such as the sun. The solar zenith<br />

angle is zero if the sun is directly overhead <strong>and</strong><br />

90 ◦ when the sun is on the horizon.<br />

solid Earth tides Astronomical bodies such<br />

as the sun <strong>and</strong> moon deform the heights of gravitational<br />

equipotentials around the Earth. The<br />

disturbance in the height of an equipotential due<br />

to an external body such as the moon takes the<br />

formofasecondorderzonalsphericalharmonic,<br />

which rotates around the Earth with a period<br />

slightly greater than one day (because as the<br />

Earth rotates, the moon itself moves in orbit).<br />

If the Earth’s surface were inviscid <strong>and</strong> fluid on<br />

a diurnal timescale, then its surface would move<br />

so as to coincide with an equipotential (although<br />

the redistribution of mass at the surface would<br />

itself adjust the equipotentials). This is what<br />

© 2001 by CRC Press LLC<br />

432<br />

happens with the world’s oceans, leading to high<br />

<strong>and</strong> low tides approximately twice per day (as<br />

there are two tidal bulges rotating around the<br />

Earth). For the viscoelastic solid Earth, the relaxation<br />

to an equipotential is incomplete: the<br />

proportion of actual readjustment to theoretical<br />

readjustment can be found from the appropriate<br />

Love number h2, which (using the PREM Earth<br />

model) is 0.612. Due to irregularities such as the<br />

fact that the plane of the Earth’s orbit around the<br />

sun, that of the moon’s orbit around the Earth<br />

<strong>and</strong> the Earth’s equatorial plane are not all parallel,<br />

<strong>and</strong> that the orbits are elliptical <strong>and</strong> have<br />

different periods, there are in fact many different<br />

frequencies in the solid Earth tides. See Love<br />

numbers.<br />

solitary wave A wave with a single crest;<br />

wavelength is thus undefined.<br />

soliton A spatially localized wave in a<br />

medium that can interact strongly with other<br />

solitons but will afterwards regain its original<br />

form. In hydrodynamical systems whose description<br />

involves non-linear equations, one can<br />

find solitary waves that are non-vanishing only<br />

in small regions of space, stable, <strong>and</strong> which can<br />

travel with constant velocity. They were first<br />

experimentally evidenced in 1842 by J. Scott<br />

Russel.<br />

In non-linear field theories, equivalent stable<br />

bound state solutions called solitons can also<br />

exist both at the classical <strong>and</strong> quantum level.<br />

Their most remarkable property is that they do<br />

not disperse <strong>and</strong> thus conserve their form during<br />

propagation <strong>and</strong> collision.<br />

Topological solitons, such as topological defects,<br />

require non-trivial boundary conditions<br />

<strong>and</strong> are produced by spontaneous symmetry<br />

breaking; non-topological solitons require only<br />

the existence of an additive conservation law.<br />

See cosmic topological defect, non-topological<br />

soliton, sine-Gordon soliton.<br />

solstice Dates on which the day in one hemisphere<br />

(Northern or Southern) is of greatest<br />

length. Dates on which the sun is at one of<br />

two locations on the ecliptic which are most<br />

distant from the celestial equator. Because the<br />

Earth poles are inclined by 23 ◦ 27 ′ to its orbital<br />

plane, northern <strong>and</strong> southern hemispheres typi-

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