Results 301 to 310 of about 290,535 (344)
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SIAM Review, 2006
A comprehensive treatment is given for the formation of mode-locked soliton pulses in optical fiber and solid state lasers. The pulse dynamics is dominated by the interaction of the cubic Kerr nonlinearity and chromatic dispersion with an intensity-dependent perturbation provided by the mode-locking element in the laser cavity.
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A comprehensive treatment is given for the formation of mode-locked soliton pulses in optical fiber and solid state lasers. The pulse dynamics is dominated by the interaction of the cubic Kerr nonlinearity and chromatic dispersion with an intensity-dependent perturbation provided by the mode-locking element in the laser cavity.
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IEEE Journal of Selected Topics in Quantum Electronics, 2000
The evolution of the theory of mode-locking over the last three and a half decades is reviewed and some of the salient experiments are discussed in the context of the theory. The paper ends with two-cycle pulses of a mode-locked Ti:sapphire laser.
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The evolution of the theory of mode-locking over the last three and a half decades is reviewed and some of the salient experiments are discussed in the context of the theory. The paper ends with two-cycle pulses of a mode-locked Ti:sapphire laser.
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2017
In this chapter the dynamics of a passively mode-locked semiconductor laser will be studied using the model presented in Chap. 2.
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In this chapter the dynamics of a passively mode-locked semiconductor laser will be studied using the model presented in Chap. 2.
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Cosmology with the Laser Interferometer Space Antenna
Living Reviews in Relativity, 2023Germano Nardini
exaly
Pulsed Laser in Liquids Made Nanomaterials for Catalysis
Chemical Reviews, 2021Ryland C Forsythe, Astrid M Müller
exaly
Laser Ablation–Inductively Coupled Plasma–Mass Spectrometry Imaging in Biology
Chemical Reviews, 2021Philip A Doble +2 more
exaly
2.3 μm Tm3+:YLF mode-locked laser.
Optics Letters, 2017R. Soulard +7 more
semanticscholar +1 more source
2017
Various models exist for passively mode-locked lasers, each with their own advantages and restrictions. One of the earliest models was based on a master equation approach, developed by Haus, which allows the mode-locked pulses to be described analytically under the assumption of only small changes in the gain and losses per cavity round trip [1].
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Various models exist for passively mode-locked lasers, each with their own advantages and restrictions. One of the earliest models was based on a master equation approach, developed by Haus, which allows the mode-locked pulses to be described analytically under the assumption of only small changes in the gain and losses per cavity round trip [1].
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