Alexander Maslov, David Amundsen
Published 2017-10-04Version 1
This note provides a detailed algorithm to the application of local (perturbation) analysis of differential equations which is normally taught at graduate math courses. Exercise books often present more abstract and simplified versions of equations for the application of perturbation techniques. The equation we study comes from the theory of competing mechanisms and describes the behavior of rational buyers in a certain environment. While in the latter literature similar equations were solved numerically, an analytical solution adds both theoretical and practical value for students and researchers.
Comments: 10 pages, 1 figure
On a class of differential-algebraic equations with infinite delay
Solutions of differential equations in Freud-weighted Sobolev spaces
Regional topology and approximative solutions of difference and differential equations
![QR code for arXiv:1710.01682 [math.CA]](http://oss.arxitics.com/images/favicon.svg)