Study on usage of Elzaki transform for the ordinary differential equations with non-constant coefficients
Authors
Abstract:
Although Elzaki transform is stronger than Sumudu and Laplace transforms to solve the ordinary differential equations withnon-constant coefficients, but this method does not lead to finding the answer of some differential equations. In this paper, a method is introduced to find that a differential equation by Elzaki transform can be solved?
similar resources
study on usage of elzaki transform for the ordinary differential equations with non-constant coefficients
although elzaki transform is stronger than sumudu and laplace transforms to solve the ordinary differential equations withnon-constant coefficients, but this method does not lead to finding the answer of some differential equations. in this paper, a method is introduced to find that a differential equation by elzaki transform can be solved?
full textSymbolic Solution to Complete Ordinary Differential Equations with Constant Coefficients
andApplied AnalysisHindawi Publishing Corporationhttp://www.hindawi.comVolume 2013 ISRNAppliedMathematicsHindawi Publishing Corporationhttp://www.hindawi.comVolume 2013Hindawi Publishing Corporationhttp://www.hindawi.comVolume 2013International Journal ofCombinatorics Hindawi Publishing Corporationhttp://www.hindawi.comVolume 2013<...
full textNon-Schlesinger Deformations of Ordinary Differential Equations with Rational Coefficients
We consider deformations of 2×2 and 3×3 matrix linear ODEs with rational coefficients with respect to singular points of Fuchsian type which don’t satisfy the wellknown system of Schlesinger equations (or its natural generalization). Some general statements concerning reducibility of such deformations for 2× 2 ODEs are proved. An explicit example of the general non-Schlesinger deformation of 2×...
full textEffective differential Nullstellensatz for ordinary DAE systems with constant coefficients
We give upper bounds for the differential Nullstellensatz in the case of ordinary systems of differential algebraic equations over the field of complex numbers. Let x be a set of n differential variables, f a finite family of differential polynomials in the ring C{x} and f ∈ C{x} another polynomial which vanishes at every solution of the differential equation system f = 0 in any differentially ...
full textSolving the liner quadratic differential equations with constant coefficients using Taylor series with step size h
In this study we produced a new method for solving regular differential equations with step size h and Taylor series. This method analyzes a regular differential equation with initial values and step size h. this types of equations include quadratic and cubic homogenous equations with constant coeffcients and cubic and second-level equations.
full textA Uniqueness Result on Ordinary Differential Equations with Singular Coefficients
We consider the uniqueness of solutions of ordinary differential equations where the coefficients may have singularities. We derive upper bounds on the order of singularities of the coefficients and provide examples to illustrate the results. 1. Results and examples Classical results on the existence and uniqueness of ordinary differential equations are mostly concerned with continuous coeffici...
full textMy Resources
Journal title
volume 7 issue 3
pages 277- 281
publication date 2015-07-01
By following a journal you will be notified via email when a new issue of this journal is published.
Hosted on Doprax cloud platform doprax.com
copyright © 2015-2023