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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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Theoretical power spectra for three models with critical<br />

density. Thick solid line: cold dark matter<br />

(cdm=0.95,Bh2 =0.02,h=0.65); thin solid line: hot<br />

dark matter (hdm=0.95,Bh2 =0.02,h=0.65) <strong>and</strong> dash<br />

dotted line: cold dark matter with cosmological constant<br />

(to=14×109yr, B=0.7, Bh2 =0.02). All models<br />

are normalized to produce the same quadrupole<br />

anisotropy on the Cosmic Microwave Background.<br />

sun (apparent or mean solar time), the fixed stars<br />

(sidereal time), or an atomic clock (atomic time).<br />

daylight savings time An adjustment frequently<br />

adopted by nations to their civil time,<br />

specifically a subtraction of 1 hour from st<strong>and</strong>ard<br />

time during a regular period approximating<br />

summer in their hemisphere. In the U.S.,<br />

the changeover currently occurs at 2:00 am, beginning<br />

the first Sunday in April <strong>and</strong> ending the<br />

last Sunday in October.<br />

DDO classification scheme A variant of<br />

the Hubble classification scheme for galaxies,<br />

named after the David Dunlop Observatory<br />

(DDO) where it was developed. The emphasis<br />

is on the prominence <strong>and</strong> length of the spiral<br />

arms: The DDO scheme identifies a new class<br />

of spirals, the anemic spirals (indicated by the<br />

letter A), which are intermediate in terms of arm<br />

prominence between the S0 galaxies <strong>and</strong> the<br />

gr<strong>and</strong>-design, or gas-rich, spirals. Other labels<br />

are as in Hubble’s scheme. The original DDO<br />

scheme has undergone a major revision. The<br />

revised DDO type includes a luminosity class in<br />

addition to the morphological description. The<br />

luminosity class is indicated with a Roman numeral<br />

<strong>and</strong> ranges from I to V, in order of decreasing<br />

luminosity. For example, Messier 31<br />

is of type Sb I-II according to the revised DDO<br />

scheme. The luminosity class subdivision refines<br />

the separation into the three classes S0, A,<br />

<strong>and</strong> S, since a good correlation is found between<br />

© 2001 by CRC Press LLC<br />

decelleration parameter<br />

the degree of spiral arm development <strong>and</strong> luminosity<br />

class, <strong>and</strong> it is therefore possible to assign<br />

a luminosity class on the basis of the appearance<br />

of spiral arms.<br />

dead zone An area within a flow field that<br />

has very low velocities <strong>and</strong> thus will trap any<br />

contaminant that enters it.<br />

Debye length In a plasma, the maximum<br />

length scale for which substantial deviation from<br />

charge neutrality can occur. This length scale<br />

is of order vth/ωp, where vth is the electron<br />

thermal speed, <strong>and</strong> ωp is the plasma frequency.<br />

The Debye length can be interpreted as the<br />

maximal radius of a sphere which in a twocomponent<br />

plasma might be depleted of electrons<br />

due to their thermal motion. On spatial<br />

scales small compared to the Debye length, the<br />

quasi-neutrality of a plasma is likely to be violated,<br />

while on larger scales the plasma is quasineutral:<br />

the kinetic energy contained in the thermal<br />

motion is not large enough to disturb the particle<br />

distribution over a range wider than the Debye<br />

length. For instance, if an unbalanced (but<br />

insulated) electric charge is placed in a plasma or<br />

electrolyte, ions <strong>and</strong> electrons near it will shift<br />

their average positions in response to its electric<br />

field. That creates a secondary field which<br />

cancels the charge’s field further away than the<br />

Debye length.<br />

With kB as Boltzmann constant, T as temperature,<br />

ne as electron density, <strong>and</strong> ω pe as electron<br />

plasma frequency, the Debye length can be writ-<br />

ten as<br />

λD =<br />

<br />

ɛokBT<br />

2e 2 n e<br />

=<br />

<br />

k BT<br />

m e<br />

· 1<br />

.<br />

ω pe<br />

In a plasma of absolute temperature T <strong>and</strong><br />

density n cm −3 ,D= 743 cm (T /n) 1/2 . The Debye<br />

length is also important in measuring plasma<br />

parameters: within the Debye length the electrons<br />

are influenced by the presence of a test<br />

charge, such as a satellite in a space plasma,<br />

while at larger distances the test charge goes<br />

unnoticed. Thus, in order not to influence the<br />

measurement, plasma instruments have to be<br />

mounted on sufficiently long booms.<br />

decelleration parameter q0 = − ¨R/<br />

(R( ˙R) 2 ), where R(t) is the length scale of the

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