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A. Lago
Researcher at Johns Hopkins University
Publications - 6
Citations - 131
A. Lago is an academic researcher from Johns Hopkins University. The author has contributed to research in topics: High harmonic generation & Nonlinear optics. The author has an hindex of 5, co-authored 6 publications receiving 127 citations.
Papers
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Journal ArticleDOI
Optimal quasi-phase-matching for high-order harmonic generation in gases and plasma.
TL;DR: QPM optimization, being possible for both tight and loose focusing of the fundamental beam, may increase the conversion efficiency of high-order harmonic generation by several orders of magnitude as compared to the efficiency attainable now.
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Phase Matching For Large-scale Frequency Upconversion in Plasma.
TL;DR: The first simple analytical expressions for a phase-matching factor in multiphoton mixing of an arbitrary order are obtained and it is demonstrated theoretically that high-order difference-frequency mixing in plasma could be a more promising method of large-scale frequency upconversion than high- order harmonic generation.
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Two-photon-induced fluorescence of biological markers based on optical fibers.
A. Lago,Amjad T. Obeidat,Alexander E. Kaplan,Jacob B. Khurgin,P. L. Shkolnikov,Michael D. Stern +5 more
TL;DR: It is demonstrated that a single-mode fiber is a more efficient two-photon excitation source than a multimode fiber.
Journal ArticleDOI
Phase-matching optimization of large-scale nonlinear frequency upconversion in neutral and ionized gases
TL;DR: In this article, quasi-phase matching of high-order harmonic generation in density-modulated media and highorder difference-frequency mixing in plasma was proposed to improve the efficiency of large-scale nonlinear frequency upconversion.
Journal ArticleDOI
Phase-matching optima for high-order multiwave mixing and harmonic generation beyond perturbation limit
TL;DR: In this article, the optimal phase-matching conditions for the high-order optical multi-wave mixing and harmonic generation, which are given by the perturbation theory, remain valid in the strong-field limit under quite general assumptions about induced nonlinear polarization.