Results 71 to 80 of about 4,529 (186)

Insensitizing control of KDV–Burgers equations

open access: yesJournal of Electrical Systems and Information Technology, 2018
This paper deals with the problem of insensitizing control of KDV–Burgers equation. This analysis produces a special type of null controllability, and shows that the nonlinear KDV–Burgers equation can be solved in terms of an insensitizing control.
Ravi Kumar Rajagounder, Chong Kil To
doaj   +1 more source

Exploration of Antiplasmodium Chemical Space Identifies New Inhibitors of β‐Hematin Formation from Areas of Enrichment

open access: yesChemMedChem, Volume 21, Issue 3, 12 February 2026.
An enrichment map, developed using principal components analysis (PCA), shows the relative abundance of inhibitors of synthetic hemozoin (β‐hematin) formation in antiplasmodium chemical space. This 2‐dimensional landscape can be mined to unearth new chemotypes for antimalarial drug development.
Jessica L. Thibaud   +9 more
wiley   +1 more source

Traveling wave solution of fractional KdV-Burger-Kuramoto equation describing nonlinear physical phenomena

open access: yesAIP Advances, 2014
In this paper, KdV-Burger-Kuramoto equation involving instability, dissipation, and dispersion parameters is solved numerically. The numerical solution for the fractional order KdV-Burger-Kuramoto (KBK) equation has been presented using two-dimensional ...
A. K. Gupta, S. Saha Ray
doaj   +1 more source

A well-posedness result for an extended KdV equation

open access: yesPartial Differential Equations in Applied Mathematics
Among the most interesting things Russell discovered was there is a mathematical relation between the height of the wave, the depth of the wave when water at rest and the speed at which the wave travels.
M. Berjawi, T. El Arwadi, S. Israwi
doaj   +1 more source

Fractional Novel Analytical Method (FNAM): An Improved Innovative Numerical Scheme to Solve Fractional Differential‐Difference Equations

open access: yesEngineering Reports, Volume 8, Issue 2, February 2026.
This paper introduces the Fractional Novel Analytical Method (FNAM), a Taylor‐series‐based technique for approximating nonlinear fractional differential‐difference equations. Built on the Caputo derivative, FNAM achieves rapid convergence without relying on Adomian polynomials, perturbation schemes, or transform methods.
Uroosa Arshad   +3 more
wiley   +1 more source

ASYMPTOTIC BEHAVIOR OF SOLUTIONS TO THE GENERALIZED KdV-BURGERS EQUATION [PDF]

open access: yes, 2017
We study the asymptotic behavior of global solutions to the initial value problem for the generalized KdV-Burgers equation. One can expect that the solution to this equation converges to a self-similar solution to the Burgers equation, due to earlier ...
Fukuda, Ikki
core   +1 more source

Construction of new solutions of Korteweg-de Vries Caudrey-Dodd-Gibbon equation using two efficient integration methods

open access: yesPLoS ONE, 2022
Korteweg-de Vries Caudrey-Dodd-Gibbon (KdV-CDG) equation describes many physical phenomena in plasma physics, optical fibers, dynamics of the ocean, quantum mechanics, acoustic waves and laser optical applications.
Saima Arshed   +3 more
doaj  

A lattice Boltzmann method for KDV equation

open access: yes, 1998
We prepose a 5-bit lattice Boltzmann model for KdV equation. Using Chapman-Enskog expansion and multiscale technique, we obtained high order moments of equilibrium distribution function, and the 3rd dispersion coefficient and 4th order viscosity.
陈耀松   +3 more
core  

Rational Solutions of a Differential -Difference KDV Equation, the Equation and Equation and the discret Equetion

open access: yes, 1995
In this paper, a series of rational solutions are presented for a differential-difference analogue of the KdV equation, the Toda equation and the discrete KdV equation.
Clarkson, Peter, Hu, Xing-Bao
core   +1 more source

L2-properties for linearized KdV equation around small solutions [PDF]

open access: yes, 2020
We consider the asymptotic behavior of a small solution to the linearized KdV equation. By rewriting this equation as a Hamiltonian system, the deduced Hamiltonian has unbounded, non-symmetric, and time-dependent potential.
Masaki Kawamoto
core  

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