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The following pages link to Birkhoff invariants and effective calculations for meromorphic linear differential equations. I (Q1238231):

Displaying 18 items.

Birkhoff invariants and Stokes' multipliers for meromorphic linear differential equations (Q599986) (← links)
Problèmes de modules pour des équations différentielles non linéaires du premier ordre (Q797887) (← links)
The Stokes phenomenon in the confluence of the hypergeometric equation using Riccati equation (Q924845) (← links)
Analytic classification of families of linear differential systems unfolding a resonant irregular singularity (Q2297940) (← links)
On the adjacency quantization in an equation modeling the Josephson effect (Q2342089) (← links)
On constrictions of phase-lock areas in model of overdamped Josephson effect and transition matrix of the double-confluent Heun equation (Q2424952) (← links)
Differential equations with meromorphic coefficients (Q2446980) (← links)
On the generalized Riemann--Hilbert problem with irregular singularities (Q2507654) (← links)
Meromorphic transformation to the Birkhoff standard form in small dimensions (Q2736068) (← links)
The Stokes phenomenon for an irregular Gelfand-Kapranov-Zelevinsky system associated with a rank one lattice (Q2966682) (← links)
A reduction theory of second order meromorphic differential equations, I (Q3764458) (← links)
On the Riemann--Hilbert--Birkhoff inverse monodromy problem and the Painlevé equations (Q4675547) (← links)
A reduction theory of second order meromorphic differential equations. II (Q4730081) (← links)
On families of constrictions in model of overdamped Josephson junction and Painlevé 3 equation* (Q5037915) (← links)
(Q5404554) (← links)
Hyperasymptotics for nonlinear ODEs I. A Riccati equation (Q5427634) (← links)
Question of representing the solution of a matrix differential equation as a factorial series (Q5903771) (← links)
Extended model of Josephson junction, linear systems with polynomial solutions, determinantal surfaces, and Painlevé III equations (Q6665283) (← links)