Discrete Painleve Equations by Nalini Joshi
Not in Library
4-dimensional painlevé-type equations
Kazuki Hiroe, Hiroshi Kawakami ...
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Geometric and differential Galois theories
D. Bertrand, Ph Boalch, Jean-M ...
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The isomonodromic deformation method in the theory of Painleve equations by Alexander R. Its
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Théories asymptotiques et équations de Painlevé by Éric Delabaere, Michèle Loday-Richaud
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Isomonodromic deformations and applications in physics by J. P. Harnad, Alexander R. Its
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Algebraic and analytic aspects of integrable systems and painleve equa ...
Anton Dzhamay, Ken'ichi Maruno ...
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Meromorphic solutions of difference Painlevé equations
Onni Ronkainen
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The Painlevé handbook by Robert Conte
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Painlevé transcendents by D. Levi, Pavel Winternitz
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The isomonodromic deformation method in the theory of Painlevé equations by Alexander R. Its
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Painlevé equations in the differential geometry of surfaces by Alexander I. Bobenko, Ulrich Eitner
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Publishing History

This is a chart to show the publishing history of editions of works about this subject. Along the X axis is time, and on the y axis is the count of editions published. Click here to skip the chart.  This graph charts editions published on this subject.
Editions Published
Year of Publication

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Subjects

Congresses, Differential equations, nonlinear, Differential equations, Mathematical physics, Mathematics, Nonlinear Differential equations, Numerical solutions, Asymptotic theory, Isomonodromic deformation method, Algebra, Algebraic geometry -- Birational geometry -- Birational automorphisms, Cremona group and generalizations, Difference equations, Dynamical systems and ergodic theory -- Infinite-dimensional Hamiltonian systems -- Completely integrable systems, integrability tests, bi-Hamiltonian structures, hierarchies (KdV, KP, Toda, etc.)., Hamiltonian systems, Ordinary differential equations -- Differential equations in the complex domain -- Isomonodromic deformations, Ordinary differential equations -- Differential equations in the complex domain -- Painlevé and other special equations; classification, hierarchies;, Physics, Riemann-Hilbert problems, Algebraic Geometry, Algebraic geometry

Places

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People

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Times

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Prolific Authors

who have written the most books on this subject
Alexander R. Its, 3 books
Robert Conte, 2 books
Ph Boalch, 1 book
Kazuki Hiroe, 1 book
Akane Nakamura, 1 book
Hidetaka Sakai, 1 book
Onni Ronkainen, 1 book
Mark Adler, 1 book
D. Bertrand, 1 book
V. I. Gromak, 1 book
Shun Shimomura, 1 book
Pavel Winternitz, 1 book
D. Levi, 1 book
W. H. Steeb, 1 book
A. R. Chowdhury, 1 book
Alexander I. Bobenko, 1 book
Ulrich Eitner, 1 book
N. Euler, 1 book
Masatoshi Noumi, 1 book
Aleksandr Dmitrievich Bri︠u︡no, 1 book
A. S. Fokas, 1 book
J. P. Harnad, 1 book
Algebraic and, 1 book
Pierre Dèbes, 1 book
Éric Delabaere, 1 book