2004
DOI: 10.1016/j.jlumin.2003.12.005
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Numerical modeling of optical coherent transient processes with complex configurations—I. Angled beam geometry

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Cited by 14 publications
(8 citation statements)
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“…There is no analytic expression for propagation of a chirped optical field under these conditions. Therefore, a Maxwell-Bloch simulator [22], which numerically integrates the coupled Maxwell and Bloch equations for studying the coherent interaction of applied electric field with the optically thick material, was used to determine the inversion under realistic conditions. The maximum gain for an inverted two-level absorber is a function of the material's optical thickness, a 0 L. When total population inversion is achieved, the unsaturated amplification gain should be, G ¼ expðþa 0 LÞ.…”
Section: Simulationsmentioning
confidence: 99%
“…There is no analytic expression for propagation of a chirped optical field under these conditions. Therefore, a Maxwell-Bloch simulator [22], which numerically integrates the coupled Maxwell and Bloch equations for studying the coherent interaction of applied electric field with the optically thick material, was used to determine the inversion under realistic conditions. The maximum gain for an inverted two-level absorber is a function of the material's optical thickness, a 0 L. When total population inversion is achieved, the unsaturated amplification gain should be, G ¼ expðþa 0 LÞ.…”
Section: Simulationsmentioning
confidence: 99%
“…In our previous work, a theoretical model based on Maxwell-Bloch equations for generalized angled beam geometry with arbitrary phase modulation was presented [21,22]. The Bloch equations describe the rotation of the Bloch vector, representing the population inversion and the polarization of a two-level atom driven by an electric field [as illustrated in Fig.…”
Section: A Theoretical Model For Angled-beam Maxwell-bloch With Arbimentioning
confidence: 99%
“…The population relaxation, determined by the ͉2͘ lifetime, T 1 , and the coherence decay, determined by T 2 , should also be considered in the calculation. References [21] and [22] give more details on numerical solution of the Maxwell-Bloch equations for two-level system under various assumptions.…”
Section: A Theoretical Model For Angled-beam Maxwell-bloch With Arbimentioning
confidence: 99%
“…Results of Bloch simulations, which also ignore propagation effects but do take material saturation into account, are also presented. To explore the effects of material saturation on echo efficiency and uniformity, numerical simulations based on the Maxwell-Bloch equations, 8,9 which include the effects of propagation of both the input and the output pulses in an optically thick medium, are briefly discussed. Finally, experimental results for an optically thick crystal that show the dependence of efficiency and uniformity on material saturation and propagation are presented.…”
Section: Introductionmentioning
confidence: 99%