可積分系 (Japanese Wikipedia)

Analysis of information sources in references of the Wikipedia article "可積分系" in Japanese language version.

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10wikipedia.org

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3sites.google.com

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1encyclopediaofmath.org

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1kyushu-u.ac.jp

8,612^th place

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1mathoverflow.net

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ams.org

Its, A.R. (2003), “The Riemann–Hilbert Problem and Integrable Systems”, Notices of the AMS 50 (11): 1389–1400 .

arxiv.org

Sergyeyev, A. (2018). New integrable (3+1)-dimensional systems and contact geometry, Lett. Math. Phys. 108, no. 2, 359-376, arXiv:1401.2122 doi:10.1007/s11005-017-1013-4

doi.org

Sergyeyev, A. (2018). New integrable (3+1)-dimensional systems and contact geometry, Lett. Math. Phys. 108, no. 2, 359-376, arXiv:1401.2122 doi:10.1007/s11005-017-1013-4

encyclopediaofmath.org

Hazewinkel, Michiel, ed. (2001), “Evolution equation”, Encyclopedia of Mathematics, Springer, ISBN 978-1-55608-010-4

kyushu-u.ac.jp

gandalf.math.kyushu-u.ac.jp

可積分系の紹介 (PDF)

mathoverflow.net

What is an integrable system、MathOverflowより

sites.google.com

wikipedia.org

en.wikipedia.org

Hietarinta, J., Joshi, N., & Nijhoff, F. W. (2016). Discrete systems and integrability. en:Cambridge university press.
Hazewinkel, Michiel, ed. (2001), “Evolution equation”, Encyclopedia of Mathematics, Springer, ISBN 978-1-55608-010-4
Sell, G. R., & You, Y. (2013). Dynamics of evolutionary equations. en:Springer Science & Business Media.
Gardner, C. S., Greene, J. M., Kruskal, M. D., & Miura, R. M. (1967). Method for solving the Korteweg-de Vries equation. Physical review letters, 19(19), 1095.
Ablowitz, M. J., & Segur, H. (1981). Solitons and the inverse scattering transform. en:Society for industrial and applied mathematics.
Its, A.R. (2003), “The Riemann–Hilbert Problem and Integrable Systems”, Notices of the AMS 50 (11): 1389–1400 .
V.E. Korepin, N. M. Bogoliubov, A. G. Izergin (1997). Quantum Inverse Scattering Method and Correlation Functions. en:Cambridge University Press. ISBN 978-0-521-58646-7
Ablowitz–Kaup–Newell–Segur
Hitchin, N. J. (1999). Symmetries and integrability of difference equations. en:Cambridge University Press.
Symmetries and Integrability of Difference Equations (2011), edited by Decio Levi, Peter Olver, Zora Thomova, Pavel Winternitz, en:Cambridge University Press.