By Gordon W. F. Drake
Industry: Graduate scholars and pros in atomic, molecular, and optical physics, in addition to these in condensed subject and plasma physics, chemistry, and engineering. This fundamental new source from AIP Press is the 1st unmarried quantity to bridge the numerous interrelated disciplines of atomic, molecular, and optical (AMO) physics. besides a precis of key principles, suggestions, and effects, many chapters give you diagrams of equipment, graphs, and desk of knowledge. From atomic spectroscopy to purposes in comets, you will discover contributions from over a hundred authors, all leaders of their respective disciplines. on hand on CD- ROM
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Extra info for Atomic, Molecular, & Optical Physics Handbook
The laser field amplitude is ultimately forced to oscillate around a zero-mean value. Such a behavior yields a lowering of the average output intensity and the laser-output versus pump input characteristic deviates from the stationary representation. Figure 12 depicts a typical average-laser-field-output versus pump-input characteristic, obtained with fine scanning of Eqs. (1) in the numerical simulations. Note the smooth kink that goes along the continuous transition from stable to unstable operation, as compared to the discontinuous transition in the Lorenz-Haken model (see Fig.
Amplitude of the in-phase and out-of phase second-order population components versus frequency. The curves show the same evolution as those of the in-phase and out-of phase components of the field amplitude represented in Figure 10. While the in-phase component rapidly decreases with increasing frequencies, the out-of phase component increases and rapidly overcomes the in-phase component. Note that while above the critical value Δ= d4 always remains positive, the in phase component becomes negative ℘ , and a competition effect takes place between d3 2 and d4 yielding the irregular time trace of Figure 20 b.
7 to evaluate these components. Since these spectra do not contain any phase information, we first consider a phase-locked situation between the high and the first order components. In this case, the analytical solutions may be taken in the form 5 E (t ) = ∑ E2 n +1 cos((2n + 1)Δt ) (33) n=0 The amplitude values of each of the components, evaluated from Fig. 7, are given in Table I, and the locked solutions corresponding to the hierarchy of Fig. 7 a,b,c are represented, respectively in Fig. 19 a, b,c.