Standard

Parametrization of phase space of Painlevé V equation. / Kalinin, Konstantin M. ; Babich, Mikhail V. .

2021 Days on Diffraction (DD). Institute of Electrical and Electronics Engineers Inc., 2021. p. 1-5.

Research output: Chapter in Book/Report/Conference proceeding › Conference contribution › Research › peer-review

Harvard

Kalinin, KM & Babich, MV 2021, Parametrization of phase space of Painlevé V equation. in 2021 Days on Diffraction (DD). Institute of Electrical and Electronics Engineers Inc., pp. 1-5, 2021 International Conference Days on Diffraction, DD 2021, St. Petersburg, Russian Federation, 31/05/21. https://doi.org/10.1109/DD52349.2021.9598656

APA

Kalinin, K. M., & Babich, M. V. (2021). Parametrization of phase space of Painlevé V equation. In 2021 Days on Diffraction (DD) (pp. 1-5). Institute of Electrical and Electronics Engineers Inc.. https://doi.org/10.1109/DD52349.2021.9598656

Vancouver

Kalinin KM, Babich MV. Parametrization of phase space of Painlevé V equation. In 2021 Days on Diffraction (DD). Institute of Electrical and Electronics Engineers Inc. 2021. p. 1-5 https://doi.org/10.1109/DD52349.2021.9598656

Author

Kalinin, Konstantin M. ; Babich, Mikhail V. . / Parametrization of phase space of Painlevé V equation. 2021 Days on Diffraction (DD). Institute of Electrical and Electronics Engineers Inc., 2021. pp. 1-5

BibTeX

@inproceedings{f6d203794a06429abf54b8e73a3773c2,
title = "Parametrization of phase space of Painlev{\'e} V equation",
abstract = "All Painlev{\'e} equations can be considered as Hamiltonian systems. Their phase spaces are some algebraic symplectic manifolds. We consider the simplest Painlev{\'e} equation corresponding to the isomonodromic deformation of the differential system with irregular singularity. The presented theory explains the presence of the symplectic structure and gives a method of the canonical parametrization of the phase space.",
author = "Kalinin, {Konstantin M.} and Babich, {Mikhail V.}",
note = "K. M. Kalinin and M. V. Babich, {"}Parametrization of phase space of Painlev{\'e} V equation,{"} 2021 Days on Diffraction (DD), 2021, pp. 1-5, doi: 10.1109/DD52349.2021.9598656.; 2021 International Conference Days on Diffraction, DD 2021 ; Conference date: 31-05-2021 Through 04-06-2021",
year = "2021",
doi = "10.1109/DD52349.2021.9598656",
language = "English",
isbn = "9781665410908",
pages = "1--5",
booktitle = "2021 Days on Diffraction (DD)",
publisher = "Institute of Electrical and Electronics Engineers Inc.",
address = "United States",
url = "http://www.pdmi.ras.ru/~dd/",

}

RIS

TY - GEN

T1 - Parametrization of phase space of Painlevé V equation

AU - Kalinin, Konstantin M.

AU - Babich, Mikhail V.

N1 - K. M. Kalinin and M. V. Babich, "Parametrization of phase space of Painlevé V equation," 2021 Days on Diffraction (DD), 2021, pp. 1-5, doi: 10.1109/DD52349.2021.9598656.

PY - 2021

Y1 - 2021

N2 - All Painlevé equations can be considered as Hamiltonian systems. Their phase spaces are some algebraic symplectic manifolds. We consider the simplest Painlevé equation corresponding to the isomonodromic deformation of the differential system with irregular singularity. The presented theory explains the presence of the symplectic structure and gives a method of the canonical parametrization of the phase space.

AB - All Painlevé equations can be considered as Hamiltonian systems. Their phase spaces are some algebraic symplectic manifolds. We consider the simplest Painlevé equation corresponding to the isomonodromic deformation of the differential system with irregular singularity. The presented theory explains the presence of the symplectic structure and gives a method of the canonical parametrization of the phase space.

UR - https://ieeexplore.ieee.org/document/9598656/authors#authors

U2 - 10.1109/DD52349.2021.9598656

DO - 10.1109/DD52349.2021.9598656

M3 - Conference contribution

SN - 9781665410908

SP - 1

EP - 5

BT - 2021 Days on Diffraction (DD)

PB - Institute of Electrical and Electronics Engineers Inc.

T2 - 2021 International Conference Days on Diffraction, DD 2021

Y2 - 31 May 2021 through 4 June 2021

ER -

ID: 101024258