A computational exploration of Newton polygons for Painlevé and quasi-Painlevé equations
The Painlevé equations are cornerstones of modern mathematical physics, governing phenomena from random matrix spectra to soliton dynamics and quantum gravity.
Marta Dell'Atti, Galina Filipuk
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Discrete Equations from BäckLund Transformations of the Fifth Painlevé Equation. [PDF]
Clarkson PA, Dunning C, Mitchell B.
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Fully Well-Balanced Methods for Schwarzschild-Euler Equation in Gullstrand-Painlevé Coordinates. [PDF]
Pimentel-García E +3 more
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An analytical exploration of dark and bright solitary wave solutions of time-fractional (3+1) -dimensional generalized Painlevé-type equation. [PDF]
Khan M, Ali R, Alsulami IM, Alsulami A.
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Dromion solutions for system of ion sound and Langmuir waves using truncated Painlevé approach. [PDF]
Iqbal M +5 more
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Analogue Hawking Radiation as a Tunneling in a Two-Level PT-Symmetric System. [PDF]
Bagchi B, Ghosh R, Sen S.
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Developing a Gudermannian neural network for solving the Painlevé model-II in the context of nonlinear optics. [PDF]
Faisal S +4 more
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Scientific objectivity and social mores: Paternity testing, illegitimacy and misogyny in Constance Pascal's 'La Goutte de Sang' (1935-1936). [PDF]
Gordon F.
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Computational study of thin films made from the ferroelectric materials with Paul Painlevé approach and expansion and variational methods. [PDF]
Shao R +5 more
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Bifurcation, quasi-periodic dynamics, chaos, and soliton waves in the van der Waals normal form for fluidized granular matter. [PDF]
Alam MN +4 more
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