"팽르베 미분방정식(Painlevé Equations)"의 두 판 사이의 차이

수학노트
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(같은 사용자의 중간 판 6개는 보이지 않습니다)
3번째 줄: 3번째 줄:
 
*  II:<math>\frac{d^2y}{dt^2} = 2 y^3 + ty + \alpha </math>
 
*  II:<math>\frac{d^2y}{dt^2} = 2 y^3 + ty + \alpha </math>
  
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==메모==
 
==메모==
13번째 줄: 13번째 줄:
  
  
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==사전 형태의 자료==
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==사전 형태의 자료==
  
 
* http://ko.wikipedia.org/wiki/팽르베_방정식
 
* http://ko.wikipedia.org/wiki/팽르베_방정식
22번째 줄: 22번째 줄:
 
==관련링크 및 웹페이지==
 
==관련링크 및 웹페이지==
 
* [http://www.math.h.kyoto-u.ac.jp/%7Etakasaki/soliton-lab/chron/painleve.html Painlevé Equations]
 
* [http://www.math.h.kyoto-u.ac.jp/%7Etakasaki/soliton-lab/chron/painleve.html Painlevé Equations]
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==리뷰, 에세이, 강의노트==
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* Guzzetti, Davide. “A Review on The Sixth Painleve’ Equation.” Constructive Approximation 41, no. 3 (June 2015): 495–527. doi:10.1007/s00365-014-9250-6.
  
  
 
==관련논문==
 
==관련논문==
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* Takao Suzuki, A generalization of the <math>q</math>-Painlevé VI equation from a viewpoint of a particular solution in terms of the <math>q</math>-hypergeometric function, arXiv:1602.01573[math-ph], February 04 2016, http://arxiv.org/abs/1602.01573v4
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* Brezhnev, Yurii V. “The Sixth Painleve Transcendent and Uniformization of Algebraic Curves.” Journal of Differential Equations 260, no. 3 (February 2016): 2507–56. doi:10.1016/j.jde.2015.10.009.
 
* Kajiwara, Kenji, Masatoshi Noumi, and Yasuhiko Yamada. “Geometric Aspects of Painlev’e Equations.” arXiv:1509.08186 [math-Ph, Physics:nlin], September 27, 2015. http://arxiv.org/abs/1509.08186.
 
* Kajiwara, Kenji, Masatoshi Noumi, and Yasuhiko Yamada. “Geometric Aspects of Painlev’e Equations.” arXiv:1509.08186 [math-Ph, Physics:nlin], September 27, 2015. http://arxiv.org/abs/1509.08186.
  
 
[[분류:미분방정식]]
 
[[분류:미분방정식]]
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==메타데이터==
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===위키데이터===
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* ID :  [https://www.wikidata.org/wiki/Q907724 Q907724]
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===Spacy 패턴 목록===
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* [{'LOWER': 'painlevé'}, {'LEMMA': 'transcendent'}]
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* [{'LOWER': 'painlevé'}, {'LEMMA': 'equation'}]
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* [{'LOWER': 'painleve'}, {'LEMMA': 'transcendent'}]
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* [{'LOWER': 'painleve'}, {'LEMMA': 'equation'}]

2021년 2월 17일 (수) 05:05 기준 최신판

개요

  • Painlevé I-VI
  • II\[\frac{d^2y}{dt^2} = 2 y^3 + ty + \alpha \]


메모



사전 형태의 자료


관련링크 및 웹페이지


리뷰, 에세이, 강의노트

  • Guzzetti, Davide. “A Review on The Sixth Painleve’ Equation.” Constructive Approximation 41, no. 3 (June 2015): 495–527. doi:10.1007/s00365-014-9250-6.


관련논문

  • Takao Suzuki, A generalization of the \(q\)-Painlevé VI equation from a viewpoint of a particular solution in terms of the \(q\)-hypergeometric function, arXiv:1602.01573[math-ph], February 04 2016, http://arxiv.org/abs/1602.01573v4
  • Brezhnev, Yurii V. “The Sixth Painleve Transcendent and Uniformization of Algebraic Curves.” Journal of Differential Equations 260, no. 3 (February 2016): 2507–56. doi:10.1016/j.jde.2015.10.009.
  • Kajiwara, Kenji, Masatoshi Noumi, and Yasuhiko Yamada. “Geometric Aspects of Painlev’e Equations.” arXiv:1509.08186 [math-Ph, Physics:nlin], September 27, 2015. http://arxiv.org/abs/1509.08186.

메타데이터

위키데이터

Spacy 패턴 목록

  • [{'LOWER': 'painlevé'}, {'LEMMA': 'transcendent'}]
  • [{'LOWER': 'painlevé'}, {'LEMMA': 'equation'}]
  • [{'LOWER': 'painleve'}, {'LEMMA': 'transcendent'}]
  • [{'LOWER': 'painleve'}, {'LEMMA': 'equation'}]
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