Title of article
An Application of the Infinite Matrix Theory to Mathieu Equation
Author/Authors
Bruno de Malafosse، نويسنده ,
Issue Information
دوهفته نامه با شماره پیاپی سال 2006
Pages
14
From page
1439
To page
1452
Abstract
In this paper we study the infinite linear system MμX = 0 equivalent to the Mathieu equation. Applying some results in summability we determine the Floquet exponents corresponding to the solutions of the differential equation. We also determine an approximation of the corresponding solutions and study the kernel of the operator represented by Mμ. Finally we deal with the Mathieu equation with a second member.
Keywords
Floquet exponent , Mathieu equation , Differential equation , Banach algebra with identity , Infinite linear system
Journal title
Computers and Mathematics with Applications
Serial Year
2006
Journal title
Computers and Mathematics with Applications
Record number
920579
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