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Astronomy Principles and Practice Fourth Edition.pdf

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Kirchhoff’s law 213<br />

such a spectrum is provided in the visible region by a tungsten electric lamp filament. No clue is<br />

given to the chemical composition of a body radiating a continuous spectrum. The energy–wavelength<br />

distribution, however, gives a means of determining the body’s temperature.<br />

Hot tenuous gases provide spectra with bright lines but with no continuous background. Emission<br />

spectra, as they are called, may be used to identify the atoms <strong>and</strong> molecules in the source. Between<br />

the emission lines, the spectrum generally displays gaps where there is no radiation present. Such<br />

a gap acts as a transparent window. If a spectrometer were to be tuned to a zone of wavelengths<br />

corresponding to a gap between emission lines, it would not receive radiation from the gas, which<br />

would remain undetected <strong>and</strong> transparent. Any radiation emitted in that zone of wavelengths by an<br />

object behind the gas would be detected by the spectrometer <strong>and</strong> the object would be ‘visible’ through<br />

the gas.<br />

In the laboratory, emission spectra are usually readily available in the form of discharge lamps<br />

containing some selected gas at reduced pressure. Emission spectra of metallic elements can be<br />

obtained by using electric arcs.<br />

Absorption spectra may be produced as in Kirchhoff’s famous experiment. If light from a source<br />

which would normally present a continuous spectrum is made to pass through a tenuous gas, then<br />

energy may be removed from the wavelength positions which correspond to emission lines of the<br />

particular gas. The amount of energy removed in the absorption lines—<strong>and</strong> hence the strength of these<br />

features—increases if the gas is cooled.<br />

The difference between a continuous spectrum <strong>and</strong> a line spectrum results from the circumstances<br />

under which the atoms emit or absorb the radiation. It will be seen later in this chapter that spectral<br />

lines are associated with the jumping of electrons within an atom from one discrete orbit to another.<br />

In the case of gases at low pressure, the atoms are able to radiate <strong>and</strong> absorb without the influence of<br />

neighbouring atoms <strong>and</strong> very sharp spectral lines are produced. An increase of the gas pressure causes<br />

the spectral lines to broaden. For emission line spectra, the broadening increases with pressure until<br />

lines overlap <strong>and</strong> merge to produce a continuous spectrum. In bodies which are liquid or solid, the<br />

atoms are packed even closer together than for a gas at high pressure <strong>and</strong> they are unable to radiate<br />

without being influenced by the neighbouring atoms. They, therefore, normally present a continuous<br />

spectrum.<br />

The application of Kirchhoff’s law <strong>and</strong> the principles relating to the underst<strong>and</strong>ing of laboratory<br />

spectra immediately provides a simple explanation for the interpretation of stellar spectra. The most<br />

common stellar spectra, as is the case of the solar spectrum, are absorption spectra. This suggests that<br />

the stars have structure. The general wavelength–energy distribution curve must originate from some<br />

body which must be a hot solid, liquid or dense gas <strong>and</strong> the absorption lines must be produced by<br />

some surrounding cooler tenuous gas, being in effect the stellar atmosphere. This idea is summarized<br />

pictorially in figure 15.2.<br />

Thus, by correct interpretation of some of the possible basic measurements of solar light, we know<br />

that its spectrum is produced by a hot dense gas which is surrounded by a cooler more tenuous layer.<br />

From the general appearance of stellar spectra, it is not unreasonable to assume that the stars have this<br />

same basic structure.<br />

Immediately after Kirchhoff’s work, the problem of spectra identification was taken up by many<br />

investigators <strong>and</strong> it was soon evident that, because of the many thous<strong>and</strong>s of lines which were being<br />

discovered, results by different workers could only be compared by using some definite st<strong>and</strong>ards. One<br />

of the first sets of st<strong>and</strong>ards to be accepted was as a result of Ångström’s work on his Normal Solar<br />

Spectrum; his wavelength values were given in terms of a known grating spacing to six significant<br />

figures <strong>and</strong> expressed in units of 10 −8 cm. This unit has since been known as the ångström unit (Å).<br />

In the remainder of this chapter, the basic physical concepts associated with the radiation<br />

emanating from stars is presented with some indications as to how its collection <strong>and</strong> analysis leads<br />

to basic information on these bodies.

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