In this paper, the successive approximations method is applied to solve multi-pantograph
equations. The multi-pantograph equation is a kind of delay differential equations (DDEs) …

In this paper, a Galerkin-like approach is presented to numerically solve multi-pantograph
type delay differential equations. The method includes taking inner product of a set of …

In this study, a new computational approach is presented to solve the generalized
pantograph-delay differential equations (PDDEs). The solutions obtained by our scheme …

This paper deals with the properties of the numeric solution of the multi-pantograph equation
[Formula: see text] where 0< ql<⋯< q2< q1< 1 and λ, μ1, μ2,…, μl, u0∈ C. We gave the …

In this paper, a new matrix method based on exponential polynomials and collocation points
is proposed for solutions of pantograph equations with linear functional arguments under the …

This paper presents a new symbolic method for finding an approximate solution of neutral
functional-differential equations with proportional delays having variable coefficients in an …

In this paper, a combination of Laplace transform and variational iteration method are
applied to get an approximate analytic solution for the multi-pantograph delay with higher …

This paper investigates analytical approximate solutions for a system of multipantograph
delay differential equations using the residual power series method (RPSM), which obtains …

In this paper, we present an efficient numerical method to solve Volterra
integrodifferentialequations of pantograph-delay type. We use the Euler polynomials …

Tau approximate solution of linear pantograph Volterra delay-integro-differential equation |
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