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Optics and Spectroscopy, 2025, Volume 133, Issue 3, Pages 313–318 DOI: https://doi.org/10.61011/OS.2025.03.60250.7626-24
(Mi os1617)
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Extremely strong fields and ultrashort optical pulses
Dynamic microcavities and time-dependent media in collisions of unipolar attosecond pulses of different shapes
R. M. Arkhipova, M. V. Arkhipova, O. O. Dyachkovaab, N. N. Rosanova a Ioffe Institute, St. Petersburg
b Saint Petersburg State University
DOI:
https://doi.org/10.61011/OS.2025.03.60250.7626-24
Abstract:
Optics of time-varying media has been actively developing in recent decades due to new possibilities for controlling the properties of light in space and time using such media. The advent of extremely short light pulses, up to unipolar half-cycle pulses, opens up new possibilities for ultrafast control of the properties of a medium in space and time on times of the order of half the field period, which are inaccessible for conventional multi-cycle pulses. In this paper, we numerically study the dynamics of Bragg microresonators in a three-level medium whose properties vary in space and time. This occurs when unipolar light pulses of different time shapes, Gaussian and rectangular, collide in it, having a small amplitude at which the medium is slightly excited and does not return back to the ground state after the passage of the pulses. We discuss broader possibilities for controlling the properties of a medium in space and time by using half-cycle pulses of different time shapes as a result of symmetric and asymmetric collisions of pulses in the medium.
Keywords:
time-dependent media, optical microresonators, half-cycle pulses, attosecond pulses, atomic coherence, coherent effects.
Received: 19.02.2024 Revised: 19.02.2024 Accepted: 28.02.2024
Citation:
R. M. Arkhipov, M. V. Arkhipov, O. O. Dyachkova, N. N. Rosanov, “Dynamic microcavities and time-dependent media in collisions of unipolar attosecond pulses of different shapes”, Optics and Spectroscopy, 133:3 (2025), 313–318
Linking options:
https://www.mathnet.ru/eng/os1617 https://www.mathnet.ru/eng/os/v133/i3/p313
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| Abstract page: | 58 | | Full-text PDF : | 37 |
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