Standard

Nonlinear beam tapering and two-dimensional ring solitons. / Mezentsev, V. K.; Podivilov, E.; Vaseva, I. A. et al.

In: Physical Review E, Vol. 106, No. 5, 054205, 11.2022.

Research output: Contribution to journal › Article › peer-review

Harvard

Mezentsev, VK, Podivilov, E, Vaseva, IA, Fedoruk, MP, Rubenchik, AM & Turitsyn, SK 2022, 'Nonlinear beam tapering and two-dimensional ring solitons', Physical Review E, vol. 106, no. 5, 054205. https://doi.org/10.1103/PhysRevE.106.054205

APA

Mezentsev, V. K., Podivilov, E., Vaseva, I. A., Fedoruk, M. P., Rubenchik, A. M., & Turitsyn, S. K. (2022). Nonlinear beam tapering and two-dimensional ring solitons. Physical Review E, 106(5), [054205]. https://doi.org/10.1103/PhysRevE.106.054205

Vancouver

Mezentsev VK, Podivilov E, Vaseva IA, Fedoruk MP, Rubenchik AM, Turitsyn SK. Nonlinear beam tapering and two-dimensional ring solitons. Physical Review E. 2022 Nov;106(5):054205. doi: 10.1103/PhysRevE.106.054205

Author

Mezentsev, V. K. ; Podivilov, E. ; Vaseva, I. A. et al. / Nonlinear beam tapering and two-dimensional ring solitons. In: Physical Review E. 2022 ; Vol. 106, No. 5.

BibTeX

@article{7006659242af4cdd83702a0c283f4e21,
title = "Nonlinear beam tapering and two-dimensional ring solitons",
abstract = "We examine a possibility to exploit the nonlinear lens effect - the initial stage of self-focusing to localize initially broad field distribution into the small central area where wave collapse is arrested - the nonlinear beam tapering. We describe two-dimensional localized solitary waves (ring solitons) in a physical system that presents a linear medium in the central core, surrounded by the cladding with the focusing Kerr nonlinearity. The standard variational analysis demonstrates that such solitons correspond to the minimum of the Hamiltonian.",
author = "Mezentsev, {V. K.} and E. Podivilov and Vaseva, {I. A.} and Fedoruk, {M. P.} and Rubenchik, {A. M.} and Turitsyn, {S. K.}",
note = "Funding Information: The work has been supported by the Russian Science Foundation (Grant No. 17-72-30006). The work of A.R. was performed under the auspices of the U.S. Department of Energy by Lawrence Livermore National Laboratory under Contract No. DE-AC52-07NA27344. Publisher Copyright: {\textcopyright} 2022 American Physical Society. ",
year = "2022",
month = nov,
doi = "10.1103/PhysRevE.106.054205",
language = "English",
volume = "106",
journal = "Physical Review E",
issn = "2470-0045",
publisher = "American Physical Society",
number = "5",

}

RIS

TY - JOUR

T1 - Nonlinear beam tapering and two-dimensional ring solitons

AU - Mezentsev, V. K.

AU - Podivilov, E.

AU - Vaseva, I. A.

AU - Fedoruk, M. P.

AU - Rubenchik, A. M.

AU - Turitsyn, S. K.

N1 - Funding Information: The work has been supported by the Russian Science Foundation (Grant No. 17-72-30006). The work of A.R. was performed under the auspices of the U.S. Department of Energy by Lawrence Livermore National Laboratory under Contract No. DE-AC52-07NA27344. Publisher Copyright: © 2022 American Physical Society.

PY - 2022/11

Y1 - 2022/11

N2 - We examine a possibility to exploit the nonlinear lens effect - the initial stage of self-focusing to localize initially broad field distribution into the small central area where wave collapse is arrested - the nonlinear beam tapering. We describe two-dimensional localized solitary waves (ring solitons) in a physical system that presents a linear medium in the central core, surrounded by the cladding with the focusing Kerr nonlinearity. The standard variational analysis demonstrates that such solitons correspond to the minimum of the Hamiltonian.

AB - We examine a possibility to exploit the nonlinear lens effect - the initial stage of self-focusing to localize initially broad field distribution into the small central area where wave collapse is arrested - the nonlinear beam tapering. We describe two-dimensional localized solitary waves (ring solitons) in a physical system that presents a linear medium in the central core, surrounded by the cladding with the focusing Kerr nonlinearity. The standard variational analysis demonstrates that such solitons correspond to the minimum of the Hamiltonian.

UR - http://www.scopus.com/inward/record.url?scp=85142308656&partnerID=8YFLogxK

UR - https://www.mendeley.com/catalogue/915dcd61-6655-34d5-91f7-4b208de7742b/

U2 - 10.1103/PhysRevE.106.054205

DO - 10.1103/PhysRevE.106.054205

M3 - Article

C2 - 36559467

AN - SCOPUS:85142308656

VL - 106

JO - Physical Review E

JF - Physical Review E

SN - 2470-0045

IS - 5

M1 - 054205

ER -

ID: 39706830