1987
DOI: 10.1016/0030-4018(87)90189-1
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Experimental observation of a delayed bifurcation at the threshold of an argon laser

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Cited by 70 publications
(24 citation statements)
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“…To the best of our knowledge, this behavior was first noticed in the case of He-Ne lasers with swept cavity lengths by Mikhnenko [7] and Aronowitz [8]. The first experimental investigations have been carried out by Sharpf et al [9] with an Ar + laser in which the intra-cavity losses are linearly swept across the threshold. A similar effect was studied in two different laser dynamics such as in the Class-A lasers [9,13,14] and in the Class-B lasers [10,11,12,15].…”
Section: Introductionmentioning
confidence: 81%
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“…To the best of our knowledge, this behavior was first noticed in the case of He-Ne lasers with swept cavity lengths by Mikhnenko [7] and Aronowitz [8]. The first experimental investigations have been carried out by Sharpf et al [9] with an Ar + laser in which the intra-cavity losses are linearly swept across the threshold. A similar effect was studied in two different laser dynamics such as in the Class-A lasers [9,13,14] and in the Class-B lasers [10,11,12,15].…”
Section: Introductionmentioning
confidence: 81%
“…The first experimental investigations have been carried out by Sharpf et al [9] with an Ar + laser in which the intra-cavity losses are linearly swept across the threshold. A similar effect was studied in two different laser dynamics such as in the Class-A lasers [9,13,14] and in the Class-B lasers [10,11,12,15]. When one of the control parameters is modulated, the laser intensity exhibits a hysteresis defined by two branches corresponding to the turning on and turning off the laser.…”
Section: Introductionmentioning
confidence: 99%
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“…The question is, Are * yhdo@knu.ac.kr bifurcations from adiabatic variations of system parameters faithful reflections of the true bifurcations of the system? This is referred to as the slow passage problem, which has been investigated in different physical contexts such as laser instabilities [3,4], fluctuations in mechanical systems exhibiting resonances [5], and thermal convection in fluids [6,7]. Mathematically, a dynamical system under adiabatic, time-dependent parameter variation can be modeled by using a set of nonautonomous differential equations.…”
Section: Introductionmentioning
confidence: 99%
“…In other cases, one might choose to deliberately vary one or more control parameters. This is typically the case with experiments in the area of lasers and other nonlinear optical devices Mandel, 1983, 1984;Arimondo et al, 1983;Scharpf et al, 1987). A growing number of experimental papers have also been devoted to the study of pulsed catalytic and electrochemical reactors and combustion chambers (Sheintuch and Schmitz, 1977;Schmitz et al, 1984).…”
Section: Introductionmentioning
confidence: 99%