Stellar atmospheres : $b A contribution to the observational study of high temperature in the reversing layers of stars — John Shaqi
Stellar atmospheres : $b A contribution to the observational study of high temperature in the reversing layers of starsPayne-Gaposchkin, Cecilia
Science
Stellar atmospheres : $b A contribution to the observational study of high temperature in the reversing layers of stars
Payne-Gaposchkin, Cecilia
Astrophysics; Stars -- Spectra; Stars -- Temperature; Thesis (Ph. D.)
Energy levels for the hydrogen atom. Horizontal lines represent
diagrammatically the levels of energy corresponding to all the possible
electron orbits up to and including those of total quantum number four.
Total quantum numbers are indicated on the left margin, azimuthal
quantum numbers on the right margin. Transitions are only possible
between orbits which differ by ±1 in azimuthal quantum number. All
such possible transitions are indicated in the diagram by heavy lines.
“Forbidden jumps,” for which the difference in azimuthal quantum number
is zero or greater than 1, are indicated by light lines. This diagram
embodies the same relations as Figure 2, the levels representing the
various orbits in that figure.
Effectively, the ionized atom may be regarded as a new atom altogether.
It reproduces the spectrum of the atom of preceding atomic number,
in cases which have been fully investigated, with great fidelity,
excepting that the Rydberg constant in the series formula is multiplied
by four. For the twice and thrice ionized atoms the same is true, the
Rydberg constant being multiplied by nine and by sixteen in the two
cases. It is scarcely necessary to mention the beautiful confirmation
of the theory that has been furnished by the analyses[9][10] of the
spectra of Na, Mg, and Mg+, Al, Al+, and Al++, and Si, Si+, Si++,
and Si+++. The attribution of the Pickering series (first observed
in the spectrum of Puppis) to ionized helium was the first
established example of the displacement rule, and constituted one
of the earliest triumphs of the Bohr theory.[11] The detection and
resolution of the alternate components of that series, which fall very
near to the Balmer lines of hydrogen in the spectra of the hottest
stars, and the consequent derivation of the Rydberg constant for
helium,[12] represents an astrophysical contribution to pure physics
which is of the highest importance.
IONIZATION AND EXCITATION
The ionization potential of an atom is the energy in volts that
is required in order to remove the outermost electron to infinity. The
excitation potential corresponding to any particular spectral
series is the energy in volts that must be imparted to the atom in
the normal state in order that there may be an electron in a suitable
electron orbit for the absorption or emission of that series. Several
different excitation potentials are usually associated with one atom.
The ionization potential and the excitation potentials are collectively
termed the critical potentials.
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