Monodromy invariant Hermitian forms for second order Fuchsian differential equations with four singularities
DOI10.7494/OpMath.2022.42.3.361zbMath1498.34236WikidataQ115157585 ScholiaQ115157585MaRDI QIDQ5074939
Publication date: 10 May 2022
Published in: Opuscula Mathematica (Search for Journal in Brave)
Painlevé and other special ordinary differential equations in the complex domain; classification, hierarchies (34M55) Singularities, monodromy and local behavior of solutions to ordinary differential equations in the complex domain, normal forms (34M35) Algebraic aspects (differential-algebraic, hypertranscendence, group-theoretical) of ordinary differential equations in the complex domain (34M15)
Cites Work
- Topological theory for Selberg type integral associated with rigid Fuchsian systems
- Monodromy problem and the boundary condition for some Painlevé equations
- Monodromy for the hypergeometric function \(_ nF_{n-1}\)
- Finite monodromy of Pochhammer equation
- An area-preserving action of the modular group on cubic surfaces and the Painlevé VI equation
- Conformal field theory of Painlevé VI
- A modular group action on cubic surfaces and the monodromy of the Painlevé VI equation.
- Isomonodromic tau-functions from Liouville conformal blocks
- Character varieties for real forms
- Monodromy Representations of Systems of Differential Equations Free from Accessory Parameters
- From Klein to Painlevé via Fourier, Laplace and Jimbo
- Finite orbits of the pure braid group on the monodromy of the 2-variable Garnier system
- Intersection Theory for Twisted Cycles
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