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How the shape of a gravitational lens effects the lensed images
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Gravitational lenses produce different shaped images depending on the shape of the lensing body. If the lens is spherical then the image appears as an Einstein ring (in other words as a ring of light) (top); if the lens is elongated then the image is an Einstein cross (it appears split into four distinct images) (middle), and if the lens is a galaxy cluster then arcs and arclets (banana-shaped images) of light are formed (bottom).
Kordylewski cloud - Wikipedia, the free encyclopedia
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Kordylewski clouds are large concentrations of dust that may exist at the L4 and L5 Lagrangian points of the Earth-Moon system. They were first reported by Polish astronomer Kazimierz Kordylewski in the 1960s, but there is still controversy as to whether they actually exist, due to their extreme faintness. It is thought by some that they could be a transient phenomenon as the L4 and L5 points are unstable, due to the perturbations of the inner planets.
Gegenschein - Wikipedia, the free encyclopedia
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Gegenschein (pronounced /ˈgeːgənʃaɪn/, very roughy like GAY-guhn-shine, German for "counter shine"), is a faint brightening of the night sky in the region of the antisolar point.
Introductory Astronomy on Video Download
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Introduces fundamentals of astronomy. Topics include Kepler's and Newton's laws of motion, origin and evolution of the solar system, galactic astronomy, extra-galactic astronomy, cosmology, and modern instrumentation, including space-based astronomy.
Lagrangian point - Wikipedia, the free encyclopedia
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The Lagrangian points (IPA: /ləˈgreɪndʒiən/, French pronunciation: [lagʁɑ̃ʒjɑ̃]; also Lagrange point, L-point, or libration point), are the five positions in an orbital configuration where a small object affected only by gravity can theoretically be stationary relative to two larger objects (such as a satellite with respect to the Earth and Moon). The Lagrange points mark positions where the combined gravitational pull of the two large masses provides precisely the centripetal force required to rotate with them. They are analogous to geostationary orbits in that they allow an object to be in a "fixed" position in space rather than an orbit in which its relative position changes continuously.
A more precise but technical definition is that the Lagrangian points are the stationary solutions of the circular restricted three-body problem.[1] For example, given two massive bodies in circular orbits around their common center of mass, there are five positions in space where a third body, of comparatively negligible mass, could be placed which would then maintain its position relative to the two massive bodies. As seen in a rotating reference frame with the same period as the two co-orbiting bodies, the gravitational fields of two massive bodies combined with the centrifugal force are in balance at the Lagrangian points, allowing the third body to be stationary with respect to the first two bodies.[2]
Trojan (astronomy) - Wikipedia, the free encyclopedia
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- The term 'Trojan asteroids' normally refers only to Jupiter Trojans.
- 5261 Eureka, (101429) 1998 VF31, (121514) 1999 UJ7, and 2007 NS2 are Mars Trojans[1].
- Six Neptune Trojans[2] are known.
In astronomy, the adjective 'Trojan' refers to an asteroid or natural satellite (moon) that shares the same orbit as a larger planet or moon, but does not collide with the latter because it orbits around one of the two Lagrangian points of stability, L4 and L5, which lie 60° ahead of and behind the larger object.
The term originally referred to asteroids orbiting around Jupiter's Lagrangian points. Subsequently other objects have been found orbiting the Lagrangian points of other planets. In addition, Trojan moons are known to orbit the Lagrangian points of some of Saturn's larger moons.
Trojan moon - Wikipedia, the free encyclopedia
Last night, when I was looking in my !982 Brittanica for trojan horse, I saw an entry for "Trojan Planet" which was described as a sattelite at Saturn's Lagrangian points. Cool.
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A Trojan moon is a natural satellite of a planet occupying the L4 or L5 equilateral Lagrangian points of a primary-moon system. They are named by analogy with the Trojan asteroids, which occupy the L4 and L5 points of the Sun-Jupiter system.
Four examples are known, all in Saturn's system: Telesto and Calypso bracket Tethys, whilst Helene and the newly discovered Polydeuces bracket Dione. The Earth-Moon points have been repeatedly searched for Trojans, but nothing else than a possible slight overabundance of dust (see Kordylewski clouds) has ever been found.
Blazar Jets Push Closer to Cosmic Speed Limit
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Astronomers using the National Science Foundation's
Very Long Baseline Array (VLBA) have discovered jets of plasma blasted from
the cores of distant galaxies at speeds within one-tenth of one
percent of the speed of light, placing these plasma jets among
the fastest objects yet seen in the Universe."This tells us that the physical processes at the cores of these
galaxies, called blazars, are extremely energetic and are capable
of propelling matter very close to the absolute cosmic speed limit," -
Their measurements showed that features in the blazar jets were
moving at apparent speeds more than 25 times greater than that
of light. This phenomenon, called superluminal motion, is not
real, but rather is an illusion caused by the fact that the
material in the jet is moving at nearly the speed of light
almost directly toward the observer. Because the jet features
are moving toward Earth at almost the same speed as the radio
waves they emit, they can appear to move across the sky at
faster-than-light speeds. Scientists can correct for this
geometrical effect to calculate a lower limit to the true
speed of the features.
Blazar in the Web - BL Lac, blazar, quasar, agn, variability, monitoring, jet emission, multiwavelenght, X-ray emission, gamma-ray emission, agn link
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Briefly a blazar, is an object thet have the following
characteristics:
1) It appear optically point-like on the sky, i.e. not appear
widespread like a galaxy or a nebula. Some blazars have nebulae around
them (are fuzzy), but most of the light comes from a point source.
2) Their spectra appear to be smooth (i.e. no strong absorption lines
that a star might have) and flatter than a star. These two properties by
themselves would make them a quasar.
3) Their visible light is often partially polarized.
4) Their output in all wavelength bands varies more rapidly, and by a
larger amount than a classical quasar, with a flare-like behaviour.
5) Many blazar emits a significant fraction of their radiation at energy
above 100 MeV. Their flux is peaked in high bands around 10Mev-1Gev for
the LBL (red-blazar) class, around 1GeV-100GeV for the HBL (blue-blazar)
class and around 200Gev-1TeV for the few TeV-blazar.
BLAZAR MUSIC
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Blazars are believed to be distant galaxies in the process of formation. They emit electromagnetic radiation (light) over the entire electromagnetic spectrum from radio waves to gamma-rays. The emission varies with time in most frequency ranges and the causes for the variation are yet to be adequately explained. Astronomers have been monitoring these objects with optical telescopes for over 50 years now and we have collected a large database of brightnesses over these fifty years. This paper presents some of these light curves, and adopts a computational method to translate the brightness fluctuations into musical tones. These tones are then converted to sound using a midi synthesizer on a PC.
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The study of Quasars began in 1962 when Marteen Schmidt (1962) interpreted the broad emission lines of 3C273 as Doppler shifts. The extreme redshifts were indications that the objects were extremely distant, literally at the edges of the visible universe. Subsequent observations of these sources showed that they were unresolved or "star-like", and emitted radiation over the entire electromagnetic spectrum. Some of these sources varied in brightness unpredictably and with large amplitudes (Webb et al 1988). This subset of objects were called Blazars. There are hundreds of Blazars now known, but only a handful of them have been targets of constant monitoring.
Fourier analysis and other time series analytic methods have been used in an attempt to find periods or structure in the optical variations. This effort is difficult because of the irregular monitoring data available. The monitoring observations were made with ground-based telescopes and effects such as bad weather, annual motion of the Earth, monthly interruptions by the Moon, and funding cycles all combine to modulate the observing sequences. Because of the irregularity of the sampling, unequal interval Fourier transforms were developed (Deeming 19 ) and used on several sources (Webb et al. 1988, Webb and Smith 1989). No consistent periodicities were found, but the analysis showed that the variations are definitely not white noise. - 1 more annotations...
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