51-53] Spectral Type 53
The characteristics of the various types of spectra are briefly indicated in
the following table:
Type
Elements shewn
Typical stars
Probable
effective
Temp.
0
Ionised helium. Doubly and
trebly ionised oxygen and
nitrogen
Oa BD + 35° 4013
Öd X Cephei
Oe 5 X Orionis
Oe 8 Plaskett’s star
) About
j 30,000 (?)
28,000
B
Hydrogen and Helium (strong)
ionised silicon, oxygen, ni
trogen, magnesium and
calcium
BO e Orionis
Bl V Puppis
B 8 Rigel
23.000
22.000
15,000
A
Hydrogen (strong), ionised
and neutral metals (weak)
A 0 Sirius
A 2 Deneb
A 5 Altair
11,200
10,900
8,600
F
Ionised calcium (very strong),
hydrogen and metallic lines
F 0 Canopus
F 5 Procyon
7,500
8,000
G
Neutral metals and ionised
calcium, hydrogen (weak)
„ n f Capella A
Cr0 \Sun
5,650
6,000
K
Neutral metals and ionised
calcium (very strong),
hydrogen (very feeble). At
Kb titanium oxide bands
begin to appear
K 0 Arcturus
K 5 Aldebaran
Ä’7 61 Cygni
4,200
3,300
4,000
M
Titanium oxide (strong).
Continuous spectrum very
weak at violet end
M 0 Betelgeux
Mi 3 Krüger 60
J/6 a Herculis
3,000
3,200
2,500
The table shews that the sequence of spectral types can be regarded
not only as one of decreasing temperature, but also as one of decreasing
ionisation or increasing aggregation. In class 0 trebly and doubly ionised
atoms are prominent; later we come to singly ionised atoms, then to complete
atoms and finally to complete molecules exhibiting band-spectra. The complete
molecular structures are built up as the temperature diminishes.
53. One reason why a star’s spectrum cannot conveniently be specified
simply as a temperature, is that the spectrum of a mass of hot gas does not-
depend solely on its temperature; it depends to an appreciable degree on its
density as well. The theoretical reason for this is provided at once by the work
of Saha, R. H. Fowler and Milne, to which reference has already been made. We
shall discuss the theory of ionisation more fully below (§ 137) when it will be
seen that the ionisation temperature for the atoms of any particular element
depends very largely on the density of the matter of which the atoms form
part. Thus stars of the same spectral class have different effective tempera
tures when their atmospheres have different densities, the differentiation
being most marked when the effective temperature is low. As a consequence,