2006
DOI: 10.1093/acprof:oso/9780199211456.001.0001
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Atomic and Laser Spectroscopy

Abstract: Contents 1. INTRODUCTION 1.1. Planck's radiation law 1.2. The photoelectric effect 1.3. Early atomic spectroscopy 1.4. The postulates of Bohr's theory of atomic structure 1.5. Development of quantum mechanics 1.6. Interaction of atoms and radiation 1926-39. 1.7. Optical physics since 1945 1.8. The present situation (1975) Problems References General references and further reading 2. REVIEW OF CLASSICAL ELECTRODYNAMICS 2.1. Maxwell's equations 17 2.2. The electromagnetic wave equations 20 2.3. Plane wave soluti… Show more

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Cited by 203 publications
(157 citation statements)
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“…In helium gas line broadening effects due to increased pressure can be explained by classical theory. Both shift and broadening of lines are proportional to the gas density [28] and are adequately explained by repulsive interaction between an excited atom and surrounded atoms [29] using the "impact approximation" [31]. The line widths that are predicted by this theory are shown in Figure 4 together with the observed widths of the 706 nm atomic line recorded in LHe at 4.2 K as a function of the hydrostatic pressures.…”
Section: Methodsmentioning
confidence: 95%
“…In helium gas line broadening effects due to increased pressure can be explained by classical theory. Both shift and broadening of lines are proportional to the gas density [28] and are adequately explained by repulsive interaction between an excited atom and surrounded atoms [29] using the "impact approximation" [31]. The line widths that are predicted by this theory are shown in Figure 4 together with the observed widths of the 706 nm atomic line recorded in LHe at 4.2 K as a function of the hydrostatic pressures.…”
Section: Methodsmentioning
confidence: 95%
“…As the name suggests this effect is even smaller than the fine structure splitting, reduced by the factor ∼ m e /M P ≈ 1/1836 which is the electron to proton mass ratio. As in the case of the fine structure, we can form the sum of the two coupled angular momentum vectors J and I, in this case giving the total atomic angular momentum F The Hamiltonian describing the interaction between the total electronic angular momentum J and the total nuclear angular momentum I is given by [44][45][46][47] 12) where the interaction between J and the magnetic dipole moment and electric quadrupole moment of the nucleus has been included. Higher order terms resulting from interactions with higher order nuclear moments have been neglected in this Hamiltonian because experimental measurements are not sufficiently accurate to assign a non-zero contribution to them.…”
Section: Hyperfine Structurementioning
confidence: 99%
“…Random spin fluctuations and their associated coherences reveal the complete magnetic structure of the atomic 2 S 1/2 ground state, including hyperfine, Zeeman, and nuclear moment effects. Historically, this information is obtained with conventional magnetic resonance techniques (optical pumping and/or radio-frequency excitation) [22][23][24] , which necessarily perturb the spin ensemble away from thermal equilibrium. ), where is the density of atoms, f and β are the transition's oscillator strength and polarizability (β=2 and -1 for D1 and D2, respectively), ν is the laser frequency, and ∆=ν−ν 0 N 0 is the laser detuning from transition center (assumed here to be much larger than pressurebroadened transition width).…”
mentioning
confidence: 99%