نقدم في هذه الورقة البحثية دراسة لبعض توتبع المويجات ( مويجات دوبتشيز ), و ذلك لما تمتلكه من خصائص مفيدة, فهي ذات دعامة متراصة, و بالإضافة إلى التحليل المتعدد الدقة.
In this paper: the Daubechies families of wavelets Daubechies
and multi resolution analysis based on Fast Fourier Transform
algorithm (FWT) have been applied to solve some differential
equations with Boundary Value.
References used
ASADI S., BORZABADI A.H.,2014_ Numerical Solution Of Delay Differential Equations Via Haar Wavelets . Twms J. Pure Appl. Math, V.5, N.2, Pp.221-228
BURGOS R., SANTOS M., SILVA R .,2015 _Analysis of Beams and Thin Plates Using the Wavelet-Galerkin Method . IACSIT International Journal of Engineering and Technology, Vol. 7, No. 4
CHEN C.F., HSIAO C.H., 1997_ Haar wavelet method for solving lumped and distributed-parameter systems. IEE Proc. Control Theory Appl, Vol 144, pp. 87-94
In this paper, we introduce a numerical method for solving systems of high-index differential algebraic equations. This method is based on approximating the exact solution by spline polynomial of degree eight with five collocation points to find the
In this paper, we use polynomial splines of eleventh degree with three collocation
points to develop a method for computing approximations to the solution and its
derivatives up to ninth order for general linear and nonlinear ninth-order boundary-v
In this paper, we present a numerical algorithm for solving linear integro differential Volterra-Friedholm equations by using spline polynomials of degree ninth with six collocation points. The Fredholm-Volterra equation is converted into a system of
In this work, we present programming solutions for some nonlinear partial differential equations, which are the advection equation, the third-order KdV
equations, and a family of Burgers' equations.
In this Searching scientific, , we introduced three methods for
finding the solution of pentadiagonal linear systems of equations.