Quasi-periodic solutions for quasi-linear generalized KdV equations
We prove the existence of Cantor families of small amplitude, linearly stable, quasi-periodic solutions of quasi-linear autonomous Hamiltonian generalized KdV equations. We consider the most general quasi-linear quadratic nonlinearity. The proof is based
Filippo Giuliani, Giuliani F.
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Abstract Supplement HIV Glasgow 8–11 November 2026, Glasgow, UK/Virtual
Journal of the International AIDS Society, Volume 29, Issue S6, November 2026.
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In the present article, fractional-order partial differential equations with proportional delay, including generalized Burger equations with proportional delay are solved by using Natural transform decomposition method.
Muhammad Arif +4 more
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Measure functional differential equations and functional dynamic equations on time scales
We study measure functional differential equations and clarify their relation to generalized ordinary differential equations. We show that functional dynamic equations on time scales represent a special case of measure functional differential equations ...
Mesquita, Jaqueline Godoy +5 more
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Full-waveform inversion based on generalized Rényi entropy using patched Green's function techniques. [PDF]
Barbosa WA +3 more
europepmc +1 more source
SPINI: a structure-preserving neural integrator for hamiltonian dynamics and parametric perturbation. [PDF]
Liang C, Wen X, Zhu Z, Shen L, Wang Y.
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Identification of stochastic optical solitons in a generalized NLSE characterized by fourth order dispersion and weak nonlocality. [PDF]
Ahmed KK +5 more
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Lag-time effects of vaccination on SARS-CoV-2 dynamics in German hospitals and intensive-care units. [PDF]
Lokonon BE +5 more
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PHRAGMEN-LINDELOEF THEOREMS FOR SECOND ORDER QUASI-LINEAR ELLIPTIC PARTIAL DIFFERENTIAL EQUATIONS
Gilbarg made an important generalization of the Phramen-Lindelöf theorem to uniformly elliptic partial differential equations of second order in two independent variables.
HERZOG, JOHN ORLANDO
core
Higher-order spatiotemporal wave packets with Gouy phase dynamics. [PDF]
Yu W, Shen Y.
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