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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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central pit A depression found in the center<br />

of many impact craters. Central pits are particularly<br />

common on bodies where ice is (or believed<br />

to be) a major component of the upper crust,<br />

such as Jupiter’s icy moons of Ganymede <strong>and</strong><br />

Callisto <strong>and</strong> on Mars. The formation of central<br />

pits is not well understood but is believed to be<br />

related to the vaporization of crustal ice during<br />

crater formation.<br />

centrifugal force The conservative force that<br />

arises when Newton’s equations are applied in<br />

a rotating frame; the apparent force acting on a<br />

body of mass m that is rotating in a circle around<br />

a central point when observed from a reference<br />

system that is rotating with the body:<br />

F = m ω × (ω × r)<br />

where ω is the angular velocity vector, <strong>and</strong> r is<br />

the radius vector from the origin. The magnitude<br />

of the force can also be expressed in terms of the<br />

distance d from the axis <strong>and</strong> the velocity v in a<br />

circle or orthogonal to the axis: F = mv 2 /d;<br />

the direction of this force is perpendicularly<br />

outward from the axis. These terms appear in<br />

dynamical equations when they are expressed<br />

in a rotating reference system or when they<br />

are expressed in cylindrical or spherical coordinates<br />

rather than Cartesian coordinates. These<br />

terms are generally treated as if they were actual<br />

forces.<br />

centroid moment tensor (CMT) In seismology,<br />

a moment tensor obtained when a point<br />

source is put at a centroid of a source region.<br />

Dziewonski et al. began to determine CMT routinely<br />

in 1981 for earthquakes with Ms ≥ 5.5.<br />

Recently, CMT has been used to estimate seismic<br />

moment <strong>and</strong> force systems on a source region<br />

of an earthquake, replacing a fault plane<br />

solution determined from polarity of P- <strong>and</strong> Swaves.<br />

Six independent components of the moment<br />

tensor <strong>and</strong> four point-source hypocentral<br />

parameters can be determined simultaneously<br />

through iterative inversion of a very long period<br />

(T >40 s) body wave train between the P-wave<br />

arrival <strong>and</strong> the onset of the fundamental modes<br />

<strong>and</strong> mantle waves (T > 135 s). Not assuming<br />

a deviatoric source, some focal mechanisms<br />

have been found to have large non-double couple<br />

components.<br />

© 2001 by CRC Press LLC<br />

Čerenkov radiation<br />

Cepheid variable A giant or supergiant star<br />

crossing the instability strip in the HR diagram<br />

at spectral type F-G. The stars can be crossing<br />

either from blue to red as they first leave the<br />

main sequence or from red to blue in later evolutionary<br />

phases. In either case, the stars are<br />

unstable to radial pulsation because hydrogen<br />

at their surfaces is partially ionized on average<br />

<strong>and</strong> acts like a tap or faucet that turns the flow of<br />

outward radiation up or down, depending on its<br />

exact temperature. As a result, the stars change<br />

their size, brightness, <strong>and</strong> color (temperature) in<br />

very regular, periodic patterns 1 to 50 days, <strong>and</strong><br />

with a change of 0.5 to 1 magnitude. Because<br />

the counterbalancing force is gravity, the pulsation<br />

period, P , is roughly equal to (Gρ) −1/2 ,<br />

where ρ is the star’s average density <strong>and</strong> G is<br />

Newton’s constant of gravity. This, in turn,<br />

means that there is a relationship between period,<br />

luminosity, <strong>and</strong> color for whole populations<br />

of Cepheids. Thus, if you measure the<br />

period <strong>and</strong> color of a Cepheid, you know its real<br />

brightness <strong>and</strong> can, in turn, learn its distance<br />

from its apparent brightness. Cepheids can be<br />

singled out only in relatively nearby galaxies,<br />

<strong>and</strong> with the Hubble Space Telescope, they have<br />

been measured out to galaxies in the Virgo Cluster.<br />

Classical Cepheids are population I stars<br />

that are massive young objects. The W Virginis<br />

Cepheids belong to the older population II stars.<br />

The prototype star, δ Cephei, was discovered<br />

to vary in 1784. This period-luminosity relation<br />

was originally discovered for the Cepheids<br />

in the Large Magellanic Cloud by Henrietta S.<br />

Leavitt in the first decade of the 20th century.<br />

Once an independent measure of the distance<br />

to a few nearby Cepheids was accomplished<br />

(through spectroscopy <strong>and</strong> other methods), a<br />

period-luminosity relation was defined. The calibration<br />

of the period-luminosity relation is the<br />

underpinning of our distance measurements to<br />

the nearest galaxies (within 400 Mpc), which<br />

then calibrates the Hubble constant, the proportionality<br />

constant that relates red shift of distant<br />

galaxies to the expansion of the universe.<br />

Čerenkov radiation The Čerenkov effect (in<br />

Russia: Vavilov–Čerenkov effect ∗ ) was first observed<br />

with the naked eye by P.A. Čerenkov in<br />

1934 as a “feeble visible radiation” from fast<br />

electrons (Vavilov’s interpretation, 1934) due to

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