Takasaki’s rational fourth Painlevé-Calogero system and geometric regularisability of algebro-Painlevé equations
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Publication:6050827
DOI10.1088/1361-6544/acf266arXiv2209.10515MaRDI QIDQ6050827
Alexander Stokes, Galina Filipuk
Publication date: 12 October 2023
Published in: Nonlinearity (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2209.10515
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- Asymptotic behavior of the fourth Painlevé transcendents in the space of initial values
- On an orbifold Hamiltonian structure for the first Painlevé equation
- The first, second and fourth Painlevé equations on weighted projective spaces
- Extension of the class of integrable dynamical systems connected with semisimple Lie algebras
- Polynomial Hamiltonians associated with Painleve equations. I
- Solutions of a modified third Painlevé equation are meromorphic
- Lax representation with spectral parameter on a torus for integrable particle systems
- Painlevé differential equations in the complex plane
- On some Hamiltonian structures of Painlevé systems. II
- Noncommutative Painlevé equations and systems of Calogero type
- Regularising transformations for complex differential equations with movable algebraic singularities
- Singular asymptotics for the Clarkson-McLeod solutions of the fourth Painlevé equation
- Meromorphic vector fields with single-valued solutions on complex surfaces
- The meromorphic nature of the sixth Painlevé transcendents
- Clarkson-McLeod solutions of the fourth Painlevé equation and the parabolic cylinder-kernel determinant
- Painlevé–Calogero correspondence revisited
- Geometric aspects of Painlevé equations
- ON THE CONNECTION FORMULAS OF THE FOURTH PAINLEVÉ TRANSCENDENT
- Movable algebraic singularities of second-order ordinary differential equations
- Integral equations and exact solutions for the fourth Painlevé equation
- Connection formulae for the fourth Painlevé transcendent; Clarkson-McLeod solution
- On Painlevé's equations I, II and IV
- Solutions of the first and second Painlevé equations are meromorphic
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