Asymptotic Solutions of Second Order Equations with Holomorphic Coefficients with Degeneracies and Laplaces Equations on a Manifold with a Cuspidal Singularity

Authors

  • M.V.Korovina

Keywords:

differential equations with cuspidal, singularitus, laplas-borel transformation, resurgent function,

Abstract

In this paper we construct the asymptotics for second order linear differential equations with higher-order singularity for the case where the principle symbol has multiple roots In addition we solve the problem of constructing asymptotic solutions of Laplace s equation on a manifold with a second order cuspidal singularity

Downloads

How to Cite

M.V.Korovina. (2017). Asymptotic Solutions of Second Order Equations with Holomorphic Coefficients with Degeneracies and Laplaces Equations on a Manifold with a Cuspidal Singularity. Global Journal of Science Frontier Research, 17(F6), 57–71. Retrieved from https://journalofscience.org/index.php/GJSFR/article/view/102325

 
Asymptotic Solutions of Second Order Equations with Holomorphic Coefficients with Degeneracies and Laplaces Equations on a Manifold with a Cuspidal Singularity

Published

2017-03-15

Issue

Vol. 17 No. F6 (2017): GJSFR-F Mathematics: Volume 17 Issue F6

Section

Articles

License

Copyright (c) 2017 Authors and Global Journals Private Limited

Creative Commons License

This work is licensed under a Creative Commons Attribution 4.0 International License.