479 lines
28 KiB
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479 lines
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ARRoGANT CoURiERS WiTH ESSaYS
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Grade Level: Type of Work Subject/Topic is on:
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[ ]6-8 [ ]Class Notes [Essay on a Star ]
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[ ]9-10 [ ]Cliff Notes [ ]
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[ ]11-12 [x]Essay/Report [ ]
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[x]College [ ]Misc [ ]
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Dizzed: o4/95 # of Words:4077 School: ? State: ?
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<EFBFBD><EFBFBD><EFBFBD><EFBFBD><EFBFBD><EFBFBD><EFBFBD><EFBFBD><EFBFBD>><3E><><EFBFBD><EFBFBD><EFBFBD><EFBFBD><EFBFBD><EFBFBD><EFBFBD>><3E><><EFBFBD><EFBFBD><EFBFBD><EFBFBD><EFBFBD><EFBFBD><EFBFBD>>Chop Here><3E><><EFBFBD><EFBFBD><EFBFBD><EFBFBD><EFBFBD><EFBFBD><EFBFBD>><3E><><EFBFBD><EFBFBD><EFBFBD><EFBFBD><EFBFBD><EFBFBD><EFBFBD>><3E><><EFBFBD><EFBFBD><EFBFBD><EFBFBD><EFBFBD><EFBFBD><EFBFBD>><3E><><EFBFBD><EFBFBD><EFBFBD><EFBFBD><EFBFBD><EFBFBD><EFBFBD>
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A star is a large ball of hot gas, thousands to millions of kilometers
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in diameter, emitting large amounts of radiant energy from nuclear
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reactions in its interior. Stars differ fundamentally from planets in that
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they are self-luminous, whereas planets shine by reflected sunlight. Except
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for the SUN, which is the nearest star, stars appear only as points of
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light, even in the largest telescopes, because of their distance.
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The brightest stars have long been given names. Most of the familiar
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names originated with the ancient Greeks or with later Arab astronomers; an
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entirely different system was used by the Chinese, starting hundreds of
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years earlier, about 1000 BC. Polaris, the North Star, has a Greek name;
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Betelgeuse, a bright red star, has an Arabic name. Modern astronomers
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designate the bright stars according to the CONSTELLATIONS they are in.
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Thus, the brightest star in the Big Dipper (part of the constellation Ursa
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Major) is called alpha Ursa Majoris. Polaris, in the Little Dipper (Ursa
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Minor), is gamma (designated by the Greek lower-case letter gamma) Ursa
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Minoris, and Betelgeuse, in Orion, is gamma Orionis. VARIABLE STARS (those
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which periodically change in brightness) have lettered names, such as RR
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Lyrae in the constellation Lyra. Fainter stars are known by their numbers
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in a catalog; HD 12938 is the 12,938th star in the Henry Draper Catalogue.
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CHARACTERISTICS OF STARS
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Each star in the universe has its own position, motion, size, mass,
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chemical composition, and temperature. Some stars are grouped into
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clusters, and stars and star clusters are collected in the larger groupings
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called galaxies. Our GALAXY, the Milky Way, contains more than 100 billion
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stars. Because tens of millions of other galaxies are known to exist, the
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total number of stars in the universe exceeds a billion billion.
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Positions, Motions, and Distances
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Stars are seen in the same relative positions, night after night, year
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after year. They provided early astronomers with a reference system for
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measuring the motions of planets ("wandering stars"), the Moon, and the
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Sun. The westward rotation of the celestial sphere simply reflects the
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daily eastward rotation of the Earth, and the Sun's apparent motion among
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the stars reflects the Earth's annual orbit around the Sun.
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As the construction of larger telescopes during the 19th century
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improved the accuracy of determining stellar positions, it was found that
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some stars are not precisely "fixed." They move at various speeds, measured
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as changes of direction in fractions of a second of arc per year, where one
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second of arc is the angular size of a pinhead 183 m (200 yd) away. Most of
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the faint stars are truly fixed as viewed from Earth and are used as a
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reference frame for the minute motions of nearby stars, known as PROPER
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MOTION.
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PARALLAX is another apparent motion of nearby stars. It is caused by
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the Earth's orbit around the Sun: the star seems to shift, first one way,
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then the other, as the Earth moves from 150 million km (93 million mi) on
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one side of the Sun to 150 million km on the other side. Stellar parallax
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can be used to determine astronomical DISTANCE. If the shift is 1 second of
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arc each way, the star is about 32 million million km (20 million million
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mi) from an observer. This distance is called the parsec and is equal to
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3.26 light-years. The parallaxes of several thousand stars have been
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measured during the past several decades. The nearest star is Proxima
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Centauri, at about 1 parsec (3.3 light-years). Most of the measured
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distances are greater than 20 parsecs (65 light-years), which shows why the
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average star in the sky is so much fainter than the nearby Sun.
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Brightness and Luminosity
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Star brightness was first estimated by eye, and the brightest stars in
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the sky were described as "stars of the first magnitude." Later, the
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magnitude scale was defined more accurately: 6th magnitude stars are just
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1/100 as bright as 1st magnitude stars; 11th magnitude stars are 1/100 as
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bright as 6th magnitude, and so on. The magnitude scale is logarithmic;
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that is, each magnitude corresponds to a factor of 1/2.54, because (1/2.54)
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to the power of 5 =1/100 (see MAGNITUDE).
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Photographs are also used to measure star brightness from the size and
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blackness of images on a photographic plate exposed in a telescope-camera.
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With the photographic emulsions available in the early 1900s, a blue star
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that appeared to the eye to have the same brightness as a red star
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photographed much brighter. This discrepancy occurred because emulsions at
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that time were much more sensitive to blue light than to red. Because of
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this variation, two magnitude scales came into use: visual magnitude and
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photographic magnitude. The difference for any one star, photographic
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magnitude minus visual magnitude, measures the color of that star--positive
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for red stars, negative for blue (see COLOR INDEX). By using filters and
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special emulsions, astronomers soon had several other magnitude scales,
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including ultraviolet and infrared. When photoelectric detectors were
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introduced, the brightnesses of stars were measured with a photoelectric
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photometer at the focus of a telescope. Standard colors (wavelengths) of
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light were adopted, and the symbols were changed to V and B, with U for the
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ultraviolet scale, and several other letters for infrared scales.
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Measuring the brightness of a star on any of these scales is
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complicated by factors related to the Earth's atmosphere, which absorbs
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more light when a star is near the horizon than when it is overhead. The
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atmosphere also absorbs different amounts of the different colors and can
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change during the night because of changing dust or moisture in the air.
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Nevertheless, by comparing a star with a standard at the same height above
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the horizon, astronomers using photoelectric photometers can measure U, B,
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and V magnitudes with an accuracy of 0.01 magnitude (see PHOTOMETRY,
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ASTRONOMICAL).
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Such photometry has provided a great deal of information regarding the
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temperatures and energy output of stars, but it does not give the total
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energy output. Each measurement (U, B, V) gives only a fraction of the
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star's light reaching the Earth; even if the measurements are combined,
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they give only the part that is not absorbed as it passes through the
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Earth's atmosphere. The atmosphere absorbs all light of short wavelengths
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below ultraviolet and many of the long wavelengths above red. A theoretical
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correction can be made, based on the star's temperature, to give a
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"bolometric" magnitude, m(b), adding the energy absorbed by the atmosphere.
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True bolometric magnitudes, however, are measured only from rockets and
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spacecraft outside the Earth's atmosphere.
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From parallax-distance measurements it is possible to calculate the
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absolute bolometric magnitude, or luminosity, of a star, which is a measure
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of its brightness relative to the Sun if it were at the Sun's distance from
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an observer on Earth. During the 1920s it was found that some stars
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(giants) are 100,000 times as luminous as the Sun; others (white dwarfs)
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are 1,000 times less luminous.
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Composition
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During ancient times and the Middle Ages stars were thought to be made
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of an ethereal element different from matter on Earth. Their actual
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composition did not become known until the invention of the SPECTROSCOPE in
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the 19th century. Through the refraction of light by a prism (see PRISM,
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physics) or through its diffraction by a DIFFRACTION GRATING, the light
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from a source is spread out into its different visual wavelengths, from red
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to blue; this is known as its SPECTRUM. The spectra of the Sun and stars
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exhibited bright and dark lines, which were shown to be caused by elements
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emitting or absorbing light at specific wavelengths. Because each element
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emits or absorbs light only at specific wavelengths, the chemical
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composition of stars can be determined. In this way the spectroscope
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demonstrated that the gases in the Sun and stars are those of common
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elements such as hydrogen, helium, iron, and calcium at temperatures of
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several thousand degrees. It was found that the average star's atmosphere
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consists mostly of hydrogen (87%) and helium (10%), an element discovered
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from spectra of the Sun, with all other elements making up about 3%. Helium
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actually was first discovered in the Sun's spectrum.
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At first, visual estimates of the strengths of spectral lines were
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used to estimate the amounts of the elements present in the Sun and a few
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stars, based on an analysis of the lines produced by a laboratory light
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source. When photographic emulsions came into use, the spectroscope became
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the spectrograph, with a photographic film or plate replacing the human
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eye. During the first half of the 20th century, spectrographs were used on
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telescopes to observe thousands of stars. On the spectrogram, the
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intensities of the lines are measured from the blackness of the film or
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plate. Most recently, photoelectric detectors are used to scan the spectrum
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in a spectrophotometer. Stellar spectra can also be measured by
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interferometer techniques.
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Although the ultraviolet, visual, and infrared parts of a star's
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spectrum can be measured in this way, other techniques must be used, above
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the atmosphere, to measure the shorter wavelength spectra of X-ray stars
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and gamma-ray stars. Instead of gratings and prisms, various combinations
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of filters and detectors are used to measure portions of the X-ray and
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gamma-ray spectra. At the other extreme (long wavelengths), radio spectra
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of stars and other radio sources are measured by "tuning" a radio telescope
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to different frequencies. A radio telescope--the largest is more than 305 m
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(1,000 ft) across--is like a giant optical reflector with a radio amplifier
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at the focus. Radio spectra are much more accurate than optical spectra.
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Multiple radio telescopes, placed thousands of kilometers apart, can
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determine the position of a radio-emitting star as accurately as an optical
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telescope can, to better than 0.1 second of arc (see RADIO ASTRONOMY).
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Spectral Type and Surface Temperature
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During the early decades of the 20th century, Annie J. Cannon at
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Harvard University examined thousands of stellar spectra. Without concern
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for the actual atmospheric gases or temperatures, Cannon classified each
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spectrum as A, B, C, . . .S, depending on the number of absorption lines.
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Class A has few strong lines, class F has more, and classes M to S have
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bands, which are many lines close together, produced by molecules (see
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HARVARD CLASSIFICATION OF STARS). Later studies showed that Cannon's
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classes are a measure of surface temperature in the sequence O, B, A, F, G,
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K, M, R, N, S. This measurement is based partly on physicist Max Planck's
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formula, which gives the relative emissions of various colors from a hot
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body. A cool star emits most of its light in the red; a hot star emits most
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of its light in the blue. A measurement of the ratio of blue to red light
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coming from a star (its color index) determines its temperature. O stars
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are hot (surface temperature =30,000 K); A stars have surface temperature =
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10,000 K; G stars, such as the Sun, have surface temperature =6,000 K; and
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M stars have surface temperature =3,000 K. Other spectrographic
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measurements of absorption lines and emission lines help to confirm or
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modify this so-called color temperature.
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From 1911 to 1913, Einar Hertzsprung and H. N. Russell first plotted
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the luminosity (L) versus the surface temperature (Ts) of stars, using as a
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measure of temperature the spectral types determined by Cannon. The
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HERTZSPRUNG-RUSSELL DIAGRAM first showed that highly luminous stars are
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mostly of classes O and B, with helium lines and surface temperature
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=25,000 K, whereas low-luminosity stars are mostly of class M and surface
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temperature =3,000 K.
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Size
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Once the temperature and the bolometric luminosity of a star are known,
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its size can easily be calculated. Planck's formula gives the total
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emission of radiant energy per unit area of a hot body's surface at each
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temperature. From the bolometric luminosity, the total energy emitted is
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known; from the temperature, the radiant energy emitted per square
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centimeter is known. The ratio gives the number of square centimeters, from
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which the radius of the star can be calculated. This rough calculation
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shows that the radii of stars vary from 1/100 of that of the Sun for WHITE
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DWARFS to 400 times that of the Sun for SUPERGIANTS. The radius of a nearby
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star can also be measured directly with an interferometer on a telescope.
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Astronomers theorize that objects with a starlike composition but too small
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to initiate nuclear reactions may also exist in the universe, helping to
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account for the "missing mass" of COSMOLOGY theories (see BROWN DWARF).
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Mass
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More than half of all stars are BINARY STARS--two or more stars that
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orbit one another. About 100 orbits have been measured accurately. These
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measurements provide perhaps the most important characteristic of a star:
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its mass. From Newton's Laws of gravitation and motion, it is known that
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two highly massive stars must orbit (one around the other) faster than two
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stars of lesser mass at the same distance apart; thus the masses can be
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|
calculated from the orbit size and the period of the orbit. If the binary
|
|||
|
stars eclipse each other, this situation also gives estimates of each
|
|||
|
star's diameter. Orbits of the planets show that the Sun's mass is 2 X (10
|
|||
|
to the power of 33) g (2 billion billion billion tons, or about 333,000
|
|||
|
times the Earth's mass). Orbits of binary stars show that some stars
|
|||
|
(giants) are 40 times the mass of the Sun, and others (dwarfs) only 1/10
|
|||
|
the mass of the Sun.
|
|||
|
|
|||
|
The mass of a star is also related to its luminosity; a high-mass star
|
|||
|
has high luminosity, and a low-mass star has low luminosity. The
|
|||
|
MASS-LUMINOSITY RELATION states that the luminosity is approximately
|
|||
|
proportional to (mass) to the power of 3.5. A star twice the mass of the
|
|||
|
Sun will have luminosity 2 to the power of 3.5, or 11.3 times the Sun's.
|
|||
|
This fact, together with the temperatures and compositions of stars, is
|
|||
|
closely related to theories of stellar structure.
|
|||
|
|
|||
|
In addition to luminosity and binary-star orbits, two systematic
|
|||
|
features in the motions of stars relate to their masses. In many groups and
|
|||
|
clusters of stars, the stars have similar motions and similar Doppler
|
|||
|
shifts in the lines of their spectra (see RED SHIFT); these similarities
|
|||
|
are easy to pick out from the random motions of single stars. The smaller
|
|||
|
motions of stars within a cluster show the cluster's total mass--the sum of
|
|||
|
the masses of all the stars bound together in it by their gravitation.
|
|||
|
These internal motions can also be used statistically to determine the
|
|||
|
distance from Earth to the cluster.
|
|||
|
|
|||
|
More dramatic are the general motions of all the stars in the Sun's
|
|||
|
vicinity, showing a circulation around the center of the Milky Way Galaxy.
|
|||
|
Again, Newton's laws apply, and from the average orbits of stars around the
|
|||
|
center, the mass of this GALAXY is found to be 100 billion times the Sun's
|
|||
|
mass. Because the orbital motions are faster near the center and slower
|
|||
|
farther away, individual motions can also be used to determine the
|
|||
|
distances to individual stars. Since interstellar dust obscures more than
|
|||
|
half of the stars in the Milky Way Galaxy, mass measurements give the only
|
|||
|
reliable estimate of the total number of stars in the Galaxy, 100 billion,
|
|||
|
each with a mass between (10 to the power of 32)g and 2 X (10 to the power
|
|||
|
of 35)g.
|
|||
|
|
|||
|
|
|||
|
Starspots
|
|||
|
|
|||
|
Starspots (cooler regions on the surface of stars, similar to the
|
|||
|
familiar SUNSPOTS) are now known to exist on a number of relatively nearby
|
|||
|
stars. The disks of such stars can be mapped to some degree to show areas
|
|||
|
of differing temperature, using the technique known as speckle
|
|||
|
interferometry (see INTERFEROMETER). The giant star Betelgeuse was observed
|
|||
|
in this manner as long ago as the mid-1970s. By means of spectral studies,
|
|||
|
astronomers have also been able to detect apparent granulation patterns on
|
|||
|
some stars. Such patterns on the Sun are produced by convection, or the
|
|||
|
rising and falling of hotter and cooler currents just below the visible
|
|||
|
surface. Analysis of stellar spectra to yield this kind of detail requires
|
|||
|
the use of supercomputers. A larger, different kind of surface variation on
|
|||
|
stars has been reported by some astronomers, who call these variations
|
|||
|
"starpatches."
|
|||
|
|
|||
|
|
|||
|
STRUCTURE OF STARS
|
|||
|
|
|||
|
The structure of a typical star was worked out by astrophysicists after
|
|||
|
1920, largely based on observations of the Sun. The photosphere is the
|
|||
|
visible surface of a star and is the layer to which the surface temperature
|
|||
|
and radius apply. Above the photosphere is an atmosphere, mostly
|
|||
|
transparent, where gases absorb characteristic lines in the spectrum and
|
|||
|
reveal the chemical composition of the star.
|
|||
|
|
|||
|
The temperature of the stellar atmosphere is lower than the
|
|||
|
temperature of the photosphere. Above the atmosphere is a transparent
|
|||
|
CORONA of diffuse gas at high temperature. For reasons as yet uncertain,
|
|||
|
outgoing energy from the Sun or star heats the corona to temperatures over
|
|||
|
1,000,000 K (1,800,000 deg F), so that it emits X rays of much shorter
|
|||
|
wavelength than visible light. The solar corona also has emission lines in
|
|||
|
visible light which give it the greenish glow visible during a total solar
|
|||
|
eclipse. In the atmosphere and corona of a star, explosions known as flares
|
|||
|
occur in regions several thousand kilometers across, shooting out
|
|||
|
high-speed protons and electrons and causing plumes of higher temperature
|
|||
|
in the corona. At a fairly constant rate, high-speed protons and electrons
|
|||
|
are also shot out in all directions to form the solar or stellar wind. The
|
|||
|
SOLAR WIND has been detected by the two VOYAGER spacecraft and PIONEERS 10
|
|||
|
and 11 on their way out of the solar system.Eventually they are expected to
|
|||
|
cross the outer boundary of the solar wind, the heliopause, where
|
|||
|
interstellar gas pressure stops the outflow of the wind.
|
|||
|
|
|||
|
The knowledge of a star's internal structure is almost entirely
|
|||
|
theoretical, based on laboratory measurements of gases. Beneath the
|
|||
|
photosphere are several layers, some where the hot, ionized gas is
|
|||
|
turbulent, and some where it is almost at rest. Calculations of structure
|
|||
|
are based on two principles: convective equilibrium, in which turbulence
|
|||
|
brings the energy outward, and radiative equilibrium, in which radiation
|
|||
|
brings the energy outward. The temperature and density are calculated for
|
|||
|
each depth, using the characteristics of the mix of gases (hydrogen,
|
|||
|
helium, and heavier elements) derived from the spectrum of the atmosphere.
|
|||
|
The pressure is calculated from the weight of the gases overhead.
|
|||
|
|
|||
|
Eventually, deep in the interior the temperature and density are high
|
|||
|
enough (10,000,000 K and 30 g/cu cm) for a nuclear reaction to occur,
|
|||
|
converting four hydrogen atoms to one helium atom, with a 0.7% loss of
|
|||
|
mass. Because the conversion of this mass (m) to energy (E) follows
|
|||
|
Einstein's equation E = mcc (where c is the velocity of light), such a
|
|||
|
reaction releases 6.4 X (10 to the power of 18) ergs of energy per gram of
|
|||
|
hydrogen, 60 million times more than chemical reactions such as the burning
|
|||
|
of hydrogen in oxygen. It is this enormous energy source that makes
|
|||
|
long-lasting, self-luminous stars possible.
|
|||
|
|
|||
|
In an attempt to determine the precise mechanism providing the energy
|
|||
|
for stars, physicists in the early 1930s measured the rates of several
|
|||
|
nuclear reactions in the laboratory. In 1938, Hans Bethe showed that the
|
|||
|
carbon-nitrogen cycle could account for a star's long-lasting luminosity
|
|||
|
(see CARBON CYCLE, astronomy). In Bethe's theory, carbon acts as a catalyst
|
|||
|
in the conversion of hydrogen to helium. The small amount needed is
|
|||
|
converted to nitrogen, then converted back to carbon to be used again. The
|
|||
|
reaction rates at the temperature and density in the core of the Sun are
|
|||
|
fast enough to produce (10 to the power of 33) ergs/sec, the luminosity of
|
|||
|
the Sun.
|
|||
|
|
|||
|
Later it was shown that the PROTON-PROTON REACTION could also produce
|
|||
|
the Sun's luminosity. More recent studies show that in the Sun and smaller
|
|||
|
stars, where temperature and density in the core are lower than in larger
|
|||
|
stars, the proton-proton reaction beats out the Bethe cycle and can occur
|
|||
|
with no carbon or nitrogen present, if the temperature is about 10,000,000
|
|||
|
K. In equations for the proton-proton reaction, the rates increase with the
|
|||
|
fourth power of the temperature, so that at a temperature of 20,000,000 K
|
|||
|
the rate is 16 times faster than at 10,000,000 K. Lithium and beryllium are
|
|||
|
probably also involved.
|
|||
|
|
|||
|
The NEUTRINO is a very-low-mass particle that is produced in the Sun's
|
|||
|
core and can pass through its outer regions to enter space. One of the
|
|||
|
great mysteries of modern astrophysics is the failure of experiments to
|
|||
|
detect the neutrinos expected from nuclear reactions in the Sun.
|
|||
|
|
|||
|
Whether by the Bethe cycle or by the proton-proton reaction, the Sun
|
|||
|
and other stars are converting hydrogen to helium in their cores at a
|
|||
|
considerable rate (600,000,000 tons/sec in the Sun). Because helium has
|
|||
|
different characteristics, this conversion changes the structure of the
|
|||
|
star. During the process there is a central core composed entirely of
|
|||
|
helium, a spherical shell around it in which hydrogen is being converted to
|
|||
|
helium, and the rest of the star, composed mostly of hydrogen. When a large
|
|||
|
core of helium has been created, the core may collapse, and new nuclear
|
|||
|
reactions may start as the temperature and density jump to very high
|
|||
|
values. When the temperature exceeds 100,000,000 K, helium is converted to
|
|||
|
carbon by the triple-alpha (ionized helium) process. Astrophysicists make
|
|||
|
use of the Hertzsprung-Russell diagram and large computers to calculate how
|
|||
|
stars evolve in this way. They find that stars of different masses evolve
|
|||
|
in different ways and at different rates. The most massive stars (ten times
|
|||
|
the Sun's mass) rapidly change from blue giants to red giants and may
|
|||
|
become unstable and pulsate as variable stars during this stage. Stars of
|
|||
|
lesser mass, such as the Sun, spend a large fraction of their lives on the
|
|||
|
main sequence of the Hertzsprung-Russell diagram while they convert
|
|||
|
hydrogen to helium. After several billion years, these stars become white
|
|||
|
dwarfs. Depending on mass and other circumstances, a star may evolve to a
|
|||
|
NOVA or SUPERNOVA, PULSAR, NEUTRON STAR, or BLACK HOLE (see STELLAR
|
|||
|
EVOLUTION).
|
|||
|
|
|||
|
Bibliography: Barrow, J. D., and Silk, Joseph, The Left Hand of Creation
|
|||
|
(1983); Abell, G., Exploration of the Universe (1969); Baade, Walter,
|
|||
|
Evolution of Stars and Galaxies (1975); Evans Martin, Martha, The Friendly
|
|||
|
Stars, rev. ed. (1982); Goldberg, H. S., and Scadron, M. D., Physics of
|
|||
|
Stellar Evolution and Cosmology (1982); Hall, Douglas, "Starspots,"
|
|||
|
Astronomy, February 1983; Kruse, W., and Dieckvoss, W., The Stars (1957);
|
|||
|
Kyselka, Will, and Lanterman, Ray, North Star to Southern Cross (1976);
|
|||
|
Meadows, A. J., Stellar Evolution (1978); Page, Thornton, and Page, L. W.,
|
|||
|
Starlight (1967) and Stars and Clouds of the Milky Way (1968); Shklovskii,
|
|||
|
Iosif S., Stars: Their Birth, Life and Death, trans. by Richard Rodman
|
|||
|
(1978).
|
|||
|
|
|||
|
|
|||
|
THE NEAREST STARS
|
|||
|
TABLE 1
|
|||
|
---------------------------------------------------------------
|
|||
|
Distance Apparent Brightness
|
|||
|
Name (light-years) (magnitude)
|
|||
|
---------------------------------------------------------------
|
|||
|
Sun - -26.8
|
|||
|
Centauri A 4.3 -0.01
|
|||
|
Centauri B 4.3 1.33
|
|||
|
Centauri C 4.3 11.05
|
|||
|
Barnard's Star 5.9 9.54
|
|||
|
Wolf 359 7.6 13.53
|
|||
|
Lalande 21185 8.1 7.50
|
|||
|
Sirius A 8.7 -1.47
|
|||
|
Sirius B 8.7 8.68
|
|||
|
Luyten 726-8A 8.9 12.45
|
|||
|
Luyten 726-8B 8.9 12.95
|
|||
|
Ross 154 9.4 10.6
|
|||
|
Ross 248 10.3 12.29
|
|||
|
Eridani 10.7 3.73
|
|||
|
Luyten 789-6 10.8 12.18
|
|||
|
Ross 128 10.8 11.10
|
|||
|
61 Cygni A 11.2 5.22
|
|||
|
61 Cygni B 11.2 6.03
|
|||
|
Indi 11.2 4.68
|
|||
|
Procyon A 11.3 0.37
|
|||
|
Procyon B 11.3 10.7
|
|||
|
---------------------------------------------------------------
|
|||
|
SOURCE: Adapted from a table compiled by Alan H. Batten in The Observer's
|
|||
|
Handbook 1976 of the Royal Astronomical Society of Canada and a table Drama
|
|||
|
of the Universe (1978) by George O. Abell (reprinted by permission of Holt,
|
|||
|
Rinehart and Winston).
|
|||
|
|
|||
|
|
|||
|
THE BRIGHTEST STARS
|
|||
|
TABLE 2
|
|||
|
---------------------------------------------------------------
|
|||
|
Apparent
|
|||
|
Brightness Distance
|
|||
|
Name Constellation (magnitude) (light-year)
|
|||
|
---------------------------------------------------------------
|
|||
|
Sun - -26.8 -
|
|||
|
Sirius A Canis Major -1.47 8.7
|
|||
|
Canopus Carina -0.72 98
|
|||
|
Arcturus Bootes -0.06 36
|
|||
|
Centauri A Centaurus -0.01 4.3
|
|||
|
Vega Lyra 0.04 26.5
|
|||
|
Capella Auriga 0.05 45
|
|||
|
Rigel Orion 0.14 900
|
|||
|
Procyon A Canis Minor 0.37 11.3
|
|||
|
Betelgeuse Orion 0.41 520
|
|||
|
Achernar Eridanus 0.51 118
|
|||
|
Centauri Centaurus 0.63 490
|
|||
|
Altair Aquila 0.77 16.5
|
|||
|
Crucis Crux 0.87 400
|
|||
|
Aldebaran Taurus 0.86 68
|
|||
|
Spica Virgo 0.91 220
|
|||
|
Antares Scorpius 0.92 520
|
|||
|
Fomalhaut Piscis Austrinus 1.15 22.6
|
|||
|
Pollux Gemini 1.16 35
|
|||
|
Deneb Cygnus 1.26 1,600
|
|||
|
Crucis Crux 1.28 490
|
|||
|
---------------------------------------------------------------
|
|||
|
SOURCE: Adapted from a table compiled by Donald A. MacRae in The Observer's
|
|||
|
Handbook 1976 of the Royal Astronomical Society of Canada and a table in
|
|||
|
Contemporary Astronomy, 2d., by Jay m. Pasachoff, Holt/Saunders, 1980.
|