2020
DOI: 10.1364/oe.384512
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Controlling the velocity of a femtosecond laser pulse using refractive lenses

Abstract: The combination of temporal chirp with a simple chromatic aberration known as longitudinal chromatism leads to extensive control over the velocity of laser intensity in the focal region of an ultrashort laser beam. We present the first implementation of this effect on a femtosecond laser. We demonstrate that by using a specially designed and characterized lens doublet to induce longitudinal chromatism, this velocity control can be implemented independent of the parameters of the focusing optic, thus allowing f… Show more

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Cited by 49 publications
(29 citation statements)
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“…The result is the low-frequency component is flying at the temporal leading edge and is focused onto the location far away from the focusing lens, vice versa. The propagation of this FLFO has already been well studied, and the velocity equation has been derived by Quéré, et al [24,25] and Froula, et al [26,50] independently. If based on geometrical optics and linear approximation, the velocity equation can be simplified as…”
Section: Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…The result is the low-frequency component is flying at the temporal leading edge and is focused onto the location far away from the focusing lens, vice versa. The propagation of this FLFO has already been well studied, and the velocity equation has been derived by Quéré, et al [24,25] and Froula, et al [26,50] independently. If based on geometrical optics and linear approximation, the velocity equation can be simplified as…”
Section: Resultsmentioning
confidence: 99%
“…Currently, the spatiotemporal (ST) coupling is frequently used to modulate the propagation or structure of a pulsed beam, which permits both velocity control (i.e., superluminal or subluminal, and accelerating or decelerating) and direction control (i.e., forward or backward) [24][25][26][27][28][29][30][31][32][33][34][35][36][37][38]. The first example is the 3-dimensional (3-D) flying focus (FLFO) within the extended Rayleigh length independently demonstrated by Quéré, et al [24,25] (originally named "sliding focus") and Froula, et al [26,27] (originally named "flying focus"), respectively, which can propagate at an arbitrary group velocity in free space including all motion forms of superluminal or subluminal, accelerating or decelerating, and forward or backward propagations. The second example is the 2-D optical ST wave-packet demonstrated by Abouraddy, et al [28][29][30][31][32][33][34], which can also propagate at an arbitrary group velocity in free space including all above motion forms.…”
Section: Introductionmentioning
confidence: 99%
“…Such scenarios could be useful in a variety of applications, including laser machining, laser fusion, and electron acceleration 86 . Finally, we note that another promising approach for the spatio-temporal synthesis of optical wave packets of controllable group velocity has also been recently proposed and investigated [87][88][89] .…”
Section: Discussionmentioning
confidence: 98%
“…Group velocities varying from −4c (in the backward direction) to 30c (in the forward direction) were measured, and in theory, arbitrary group velocities can be generated. The spatiotemporal dispersion method simultaneously demonstrated by Quéré et al and Froula et al can also adjust the group velocity of the focused intensity peak within a large range by changing the longitudinal chromatism and the temporal chirp [69][70][71] , and −0.09c to 39c flying focuses were measured in experiments. This work of the pulsefront deformed Bessel beam generation provides a third spatiotemporal coupling method to control the group velocity and acceleration 72 .…”
Section: Discussionmentioning
confidence: 99%
“…Another spatiotemporal coupling method is to control the group velocity of the intensity peak of a focused ultra-short pulse within the extended Rayleigh length (named as sliding focus or flying focus) by combining temporal chirp and longitudinal chromatism. This method was independently demonstrated by Quéré et al in theory 69,70 and Froula et al in experiments 71 . In this method, the longitudinal chromatism separates wavelength-dependent focuses along the propagation axis and the temporal chirp controls the appearance times of these focuses, so that the sliding/flying focus possesses a tunable effective group velocity, also achieving all motion forms (superluminal, subluminal, accelerating, decelerating, and backward-propagation).…”
mentioning
confidence: 94%