The Third, Fifth and Sixth Painlevé Equations on Weighted Projective Spaces

dc.contributor.author	Chiba, H.
dc.date.accessioned	2019-02-14T18:32:39Z
dc.date.available	2019-02-14T18:32:39Z
dc.date.issued	2016
dc.identifier.citation	The Third, Fifth and Sixth Painlevé Equations on Weighted Projective Spaces / H. Chiba // Symmetry, Integrability and Geometry: Methods and Applications. — 2016. — Т. 12. — Бібліогр.: 9 назв. — англ.	uk_UA
dc.identifier.issn	1815-0659
dc.identifier.other	2010 Mathematics Subject Classification: 34M35; 34M45; 34M55
dc.identifier.other	DOI:10.3842/SIGMA.2016.019
dc.identifier.uri	http://dspace.nbuv.gov.ua/handle/123456789/147432
dc.description.abstract	The third, fifth and sixth Painlevé equations are studied by means of the weighted projective spaces CP³(p,q,r,s) with suitable weights (p,q,r,s) determined by the Newton polyhedrons of the equations. Singular normal forms of the equations, symplectic atlases of the spaces of initial conditions, Riccati solutions and Boutroux's coordinates are systematically studied in a unified way with the aid of the orbifold structure of CP³(p,q,r,s) and dynamical systems theory.	uk_UA
dc.language.iso	en	uk_UA
dc.publisher	Інститут математики НАН України	uk_UA
dc.relation.ispartof	Symmetry, Integrability and Geometry: Methods and Applications
dc.title	The Third, Fifth and Sixth Painlevé Equations on Weighted Projective Spaces	uk_UA
dc.type	Article	uk_UA
dc.status	published earlier	uk_UA