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Properties of meromorphic solutions of \(q\)-difference equations
Summary: We utilize Nevanlinna value distribution theory to study the solvability and the growth of meromorphic function \(f(z)\) that satisfies some \(q\)-difference equations, which can be seen the \(q\)-difference analogues of Painleve I and II equations. This article extends earlier results by \textit{Z.-X. Chen} and \textit{K. H. Shon} [J.
Xiaoguang Qi, Lianzhong Yang
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From Quantum Curves to Topological String Partition Functions. [PDF]
Coman I, Pomoni E, Teschner J.
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b -Hurwitz numbers from refined topological recursion. [PDF]
Kumar Chidambaram N +2 more
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Bayesian interpolation with deep linear networks. [PDF]
Hanin B, Zlokapa A.
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On meromorphic solutions of a functional equation, II [PDF]
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A new approach to integrable evolution equations on the circle. [PDF]
Fokas AS, Lenells J.
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The 3d Mixed BF Lagrangian 1-Form: A Variational Formulation of Hitchin's Integrable System. [PDF]
Caudrelier V +3 more
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Functional difference equations and eigenfunctions of a Schrödinger operator with δ' -interaction on a circular conical surface. [PDF]
Lyalinov MA.
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Double exponential quadrature for fractional diffusion. [PDF]
Rieder A.
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