Integrability of One Bilinear Equation: Singularity Analysis and Dimension
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Publication:6073634
DOI10.33581/1561-4085-2021-24-4-311-316arXiv2109.02073MaRDI QIDQ6073634
Publication date: 11 October 2023
Published in: Nonlinear Phenomena in Complex Systems (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2109.02073
Cites Work
- Unnamed Item
- On two aspects of the Painlevé analysis
- A note on the Painlevé property of coupled KdV equations
- Singularity analysis and integrability of a Burgers-type system of Foursov
- KdV6: an integrable system
- A strange recursion operator for a new integrable system of coupled Korteweg-de Vries equations
- Vertex operators and \(\tau\)-functions. Transformation groups for soliton equations. II
- Enlarged spectral problems and nonintegrability
- Integrability of a Generalized Ito System: The Painlevé Test
- Bäcklund transformation and special solutions for the Drinfeld-Sokolov-Satsuma-Hirota system of coupled equations
- An Extension of Nonlinear Evolution Equations of the K-dV (mK-dV) Type to Higher Orders
- A search for integrable bilinear equations: The Painlevé approach
- True and Fake Lax Pairs: How to Distinguish Them
- The Painlevé property for partial differential equations
- Painleve test integrability of nonlinear Klein-Fock-Gordon equations
- The Painleve property transformed
- Painlevé classification of coupled Korteweg–de Vries systems
- On Integrability of a (2+1)-Dimensional Perturbed KdV Equation
- Coupled KdV Equations of Hirota-Satsuma Type
- Integrability study of a four-dimensional eighth-order nonlinear wave equation
- On a new avatar of the sine-Gordon equation
- Singularity Analysis of Spherical Kadomtsev–Petviashvili Equation
- Integrability of Kersten–Krasil’shchik coupled KdV–mKdV equations: singularity analysis and Lax pair
- Painleve analysis and Backlund transformations of Doktorov-Vlasov equations
- On zero-curvature representations of evolution equations
- A new Painleve-integrable equation possessing KdV-type solitons
- A new integrable generalization of the Korteweg–de Vries equation
- Addendum to: "Coupled KdV Equations of Hirota-Satsuma Type" (J. Nonlin. Math. Phys. Vol. 6, No.3 (1999), 255262)
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