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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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O<br />

obduction In tectonic activity, the process in<br />

which part of a subducted plate is pushed up onto<br />

the overriding plate. The process responsible for<br />

the emplacement of ophiolites.<br />

Oberon Moon of Uranus, also designated<br />

UIV. It was discovered by Herschel in 1787. Its<br />

orbit has an eccentricity of 0.0008, an inclination<br />

of 0.10 ◦ , a semimajor axis of 5.83×10 5 km, <strong>and</strong><br />

a precession of 1.4 ◦ yr −1 . Its radius is 762 km,<br />

its mass is 3.03 × 10 21 kg, <strong>and</strong> its density is<br />

1.54 g cm −3 . Its geometric albedo is 0.24, <strong>and</strong><br />

it orbits Uranus once every 13.46 Earth days.<br />

objective grating A course grating, often<br />

consisting of a parallel array of wires, which is<br />

placed in front of the first element of a telescope<br />

(the objective) which produces a low dispersion<br />

spectrogram of each object in the field; used for<br />

rapid survey of the properties of sources in a<br />

relatively wide region of sky.<br />

objective prism A prism of narrow apex angle<br />

(a few degrees) located at the objective of<br />

a telescope, most often of a Schmidt telescope.<br />

The objective prism, acting as a disperser, provides<br />

the spectrum of each object in the field of<br />

the telescope. A large number of low resolution<br />

spectra (up to ∼ 10 5 ) can be recorded on<br />

a plate or electronic detector. Surveys based on<br />

objective prism spectroscopy have been very efficient<br />

in finding objects with peculiar spectral<br />

energy distribution, such as galaxies with UV<br />

excess, or objects with very strong <strong>and</strong> broad<br />

emission lines, such as quasars. Spectral resolving<br />

power(λ/λ) achieved in common usage<br />

are ∼ 100. Higher spectral resolving power<br />

can be achieved with wider apex angle prism.<br />

oblateness For an oblate spheroid, the ratio<br />

of the difference between equatorial <strong>and</strong> polar<br />

radii to the equatorial radius. In general,<br />

the oblateness ɛ of a rotating inhomogeneous<br />

spheroid with north-south symmetry depends on<br />

© 2001 by CRC Press LLC<br />

oblique ionogram<br />

the rotation parameter m = 2 R 3 /GM <strong>and</strong> the<br />

zonal harmonic coefficients Jl(l = 2, 4, 6, ...)<br />

in a complicated manner. is the rotational angular<br />

speed, R is the equatorial radius, G is the<br />

gravitational constant, M is the total mass of the<br />

spheroid, <strong>and</strong> Jl =−(1/M) dr(r/R) l ρ(r,θ)<br />

Pl(cos θ)where the mass density of the spheroid<br />

ρ depends only on the polar radius r <strong>and</strong> the polar<br />

angle θ measured from the north pole, <strong>and</strong> Pl<br />

is the l-th order Legendre polynomial. In planetary<br />

physics, analyses of velocity variations during<br />

the spacecraft fly-bys at major gaseous giant<br />

planets have permitted us to determine their<br />

first few zonal harmonic coefficients to a relatively<br />

high accuracy, which has in turn provided<br />

us with their dynamical oblatenesses. To<br />

the first order in J2 (quadrupole moment, i.e.,<br />

anisotropy in moments of inertia), there is a simple<br />

relation oblateness ɛ = (3J2 + m)/2, which<br />

shows that the oblateness is a critical indicator of<br />

how fast a body is rotating. For a model planet<br />

consisting of a small dense core of mass Mc<br />

clad with a homogeneous spheroidal envelope<br />

of mass Me = M − Mc <strong>and</strong> equatorial radius<br />

R, J2/m = (1 − δc)/(2 + 3δc) <strong>and</strong> hence we<br />

find ɛ/m = 5/(4 + 6δc) where δc = Mc/M is<br />

the fraction of core mass. Thus, with the total<br />

mass M, the equatorial radius R, <strong>and</strong> the rotation<br />

rate all being equal, a homogeneous<br />

spheroid without a core is more oblate than an<br />

inhomogeneous spheroid containing a core.<br />

oblique ionogram The conventional display<br />

obtained from an oblique ionosonde, containing<br />

information about the ionosphere. The synchronized<br />

transmitter <strong>and</strong> receiver for an oblique<br />

ionosonde are separated each at the terminal of<br />

an HF link. An oblique ionogram is constructed<br />

by displaying the received signal as a function<br />

of frequency (on the horizontal axis) <strong>and</strong> time<br />

delay (on the vertical axis). The structure of<br />

the oblique ionogram is highly dependent on the<br />

path length between the receiver <strong>and</strong> transmitter.<br />

For short paths, less than 100 km, the oblique<br />

ionogram will look similar to a vertical ionogram.<br />

However, as the path length increases, the<br />

F modes will gradually become more obvious.<br />

For frequencies below the maximum usable frequency<br />

(MUF), for a single mode, the shape of<br />

an oblique ionogram shows that two paths are<br />

possible. These two paths are for a high <strong>and</strong>

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