Results 1 to 10 of about 369 (174)

Sinc numerical solution for pantograph Volterra delay-integro-differential equation

International Journal of Computer Mathematics, 2017
Jingjun Zhao, Yang Xu
exaly  

Mayr's Equation-Based Model for Pantograph Arc of High-Speed Railway Traction System

IEEE Transactions on Power Delivery, 2010
Yu-Jen Liu, Gary W Chang
exaly  

Stochastic approach for the solution of multi-pantograph differential equation arising in cell-growth model

Applied Mathematics and Computation, 2015
Iftikhar Ahmad, Areej Mukhtar
exaly  

Asymptotic Behavior of Solutions of a Nonlinear Neutral Generalized Pantograph Equation with Impulses

Mathematica Slovaca, 2015
Kaizhong Guan, Qisheng Wang
exaly  

IMPULSIVE FRACTIONAL PANTOGRAPH DIFFERENTIAL EQUATIONS

2016
openaire   +1 more source

Quasirandom Graphs and the Pantograph Equation. [PDF]

Am Math Mon, 2021
To appear in Amer.
Shapira A, Tyomkyn M.
europepmc   +5 more sources

Cell Division And The Pantograph Equation [PDF]

ESAIM: Proceedings and Surveys, 2018
Simple models for size structured cell populations undergoing growth and division produce a class of functional ordinary differential equations, called pantograph equations, that describe the long time asymptotics of the cell number density.
van Brunt B., Zaidi A. A., Lynch T.
doaj   +2 more sources

Lyapunov Stability of the Generalized Stochastic Pantograph Equation [PDF]

Journal of Mathematics, 2018
The purpose of the paper is to study stability properties of the generalized stochastic pantograph equation, the main feature of which is the presence of unbounded delay functions. This makes the stability analysis rather different from the classical one.
Ramazan Kadiev, Arcady Ponosov
doaj   +3 more sources

Discretized Stability and Error Growth of The Nonautonomous Pantograph Equation [PDF]

SIAM Journal on Numerical Analysis, 2005
The paper deals with stability properties of Runge-Kutta methods for the pantograph equation \[ y^\prime(t) = f(t,y(t),y(qt),y^\prime(qt)),\quad t > 0, \] \[ y(0) = y_0. \] The authors obtain sufficient and necessary conditions for the asymptotic stability of the numerical solution and an upper bound for the error growth is obtained.
Chengming Huang, Stefan Vandewalle
exaly   +4 more sources

Analytical and Numerical Investigation for the Inhomogeneous Pantograph Equation

Axioms
This paper investigates the inhomogeneous version of the pantograph equation. The current model includes the exponential function as the inhomogeneous part of the pantograph equation.
Faten Aldosari, Abdelhalim Ebaid
doaj   +2 more sources