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Anomalous light-induced drift of linear molecules
Authors:A I Parkhomenko
Institution:(1) Institute of Automation and Electrometry, Siberian Branch of the Russian Academy of Sciences, 630090 Novosibirsk, Russia
Abstract:The sudden approximation in energy is used to derive analytic formulas that describe the anomalous light-induced drift (LID) of linear molecules absorbing radiation in the rovibrational transition nJ i mJ f (n and m are the ground and excited vibrational states, and J α is the rotational quantum number in the vibrational state α=m, n). It is shown that for all linear molecules with moderate values B≲1 cm−1 of the rotational constant, anomalous LID can always by observed under the proper experimental conditions; temperature T, rotational quantum number J i , and type of transition (P or R). The parameter γ=BJ i (J i +1)−J f (J f +1)] ν n /2k BT (ν m ν n ) is used to derive a condition for observing anomalous LID: γ∼1 (k B is the Boltzmann constant and ν α is the transport rate of collisions of molecules in the vibrational state α and buffer particles at moderate molecular velocities MediaObjects/Figure1.jpg, where 
$$\bar \upsilon _b$$
is the most probable velocity of the buffer particles). For ν m >ν n anomalous LID can be observed only in P-transitions, while for ν m <ν n it can be observed only in R-transitions. It is shown that anomalous LID is possible for all ratios β=M b /M of the masses of the buffer particles (M b ) and of the resonant particles (M) and any absorption-line broadening (Doppler or homogeneous). The optimum conditions for observing anomalous LID are realized when the absorption line is Doppler-broadened in an atmosphere of medium-weight (β∼1) and heavy (β≫1) buffer particles. In this case, anomalous LID can be observed in the same transition within a broad temperature interval ΔTT. If the buffer particles are light (β≪1) or if the broadening of the absorption line is homogeneous, anomalous LID in the same transition can be observed only within a narrow temperature range ΔTT. Zh. éksp. Teor. Fiz. 115, 1664–1679 (May 1999)
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