What is it about?
Singularly perturbed equations can be conditionally divided into two classes. The first class can include singularly perturbed equations with a small parameter at the highest derivative or equations of the Pradtl-Tikhonov type. The second class includes perturbed Lighthill-type equations.
Featured Image
Why is it important?
These are such perturbed equations that when the value of a small parameter is zero, the highest order of the derivative retains but contains a special point (in this paper – at the left end of the domain of definition).
Perspectives
Writing this article was a great pleasure as it has co-authors with whom I have had long standing collaborations. This article studies the asymptotic behavior of the solution of these equations up to and including a singular point and describes the method of uniformization.
Жылдызбек Туркманов
Read the Original
This page is a summary of: Asymptotic expansions of solutions of singularly perturbed ordinary differential equations with a singular point, January 2024, American Institute of Physics,
DOI: 10.1063/5.0195606.
You can read the full text:
Contributors
The following have contributed to this page
