講演要旨( 安藤 加奈  氏)

 The Stokes phenomenon for a linear differential system with an irregular singularity at 0 in complex domain is the 
phenomenon of the discontinuity of analytic solutions asymptotic to a same formal
solution. In general, there are certain directions beyond which a given asymptotic expansion becomes invalid. Such directions are
called Stokes directions.

A general procedure exists to uniquely associate an actual asymptotic solution with a given formal one in any direction called 
anti-Stokes directions. To each anti-Stokes direction there is a Stokes matrix which is a meromorphic invariant for the system.The 
Stokes matrices are, in general, transcendental with respect to the coefficients of the differential system.So Numerical calculation 
are of interest. I introduce one of numerical calculations of the Stokes matrix.

Seminar on Analysis at University of Tsukuba