2010
DOI: 10.1002/lpor.201000013
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Few‐optical‐cycle light pulses with passive carrier‐envelope phase stabilization

Abstract: One of the most advanced frontiers of ultrafast optics is the control of carrier-envelope phase (CEP) φ of light pulses, which enables the generation of optical waveforms with reproducible electric field profile. Such control is important for pulses with few-optical-cycle duration, for which a CEP variation produces a strong change in the waveform, so that strongly nonlinear optical phenomena, such as multiphoton absorption, above-threshold ionization and high-harmonic generation become CEP-dependent. In parti… Show more

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Cited by 142 publications
(112 citation statements)
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References 141 publications
(198 reference statements)
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“…While in the current proof-of-principle experiment, the degree of control was rather limited, it can be enhanced by using near-single cycle waveforms that are resonant with the optically active mode. With the advent and current development towards the generation of ultrashort, phase-stable light pulses in the mid-infrared 31 , substantial improvement of control is within reach. We expect the control scheme to be widely applicable to a variety of chemical processes, where the reactions of not only asymmetric but also symmetric molecules can be manipulated.…”
Section: Discussionmentioning
confidence: 99%
“…While in the current proof-of-principle experiment, the degree of control was rather limited, it can be enhanced by using near-single cycle waveforms that are resonant with the optically active mode. With the advent and current development towards the generation of ultrashort, phase-stable light pulses in the mid-infrared 31 , substantial improvement of control is within reach. We expect the control scheme to be widely applicable to a variety of chemical processes, where the reactions of not only asymmetric but also symmetric molecules can be manipulated.…”
Section: Discussionmentioning
confidence: 99%
“…Following the expression of the CEP in frequency conversion processes described in [49,50], the phase of the generated MIR pulse produced through the process, ω 1 +ω 1 −ω 2 → ω 0 , is given by φ 0 = π/2 + φ 1 + φ 1 − φ 2 , where φ 0 , φ 1 , and φ 2 are the phases of ω 0 , ω 1 , and ω 2 components, respectively. Since ω 2 wave was produced through SH of ω 1 wave, the phase of the ω 2 wave is given by φ 2 = π/2 + 2φ 1 .…”
Section: Carrier-envelope Phasementioning
confidence: 99%
“…Since the HHG process is driven by the electric field E(t) of an optical pulse, control of the carrierenvelope phase (CEP) is crucial. The CEP can be controlled either actively [2], requiring several feedback loops increasing the system's complexity, or passively, using the difference-frequency process [3][4][5].…”
Section: Introductionmentioning
confidence: 99%
“…Since the HHG process is driven by the electric field E(t) of an optical pulse, control of the carrierenvelope phase (CEP) is crucial. The CEP can be controlled either actively [2], requiring several feedback loops increasing the system's complexity, or passively, using the difference-frequency process [3][4][5].Previously, we demonstrated passively CEP-stabilized synthesizers pumped by Ti:Sapphire laser technology [3,4], and we have been pursuing average-power scaling with Yb-based pump technology [6,7]. In this particular study, we demonstrate the temporal characterization of a two-channel parametric synthesizer at the µJ energy level, which will serve as the seed source for a mJ-level pulse synthesizer.…”
mentioning
confidence: 99%