Order stars and stability for delay differential equations
The authors study the \(\tau(0)\)-stability of symmetric Runge-Kutta methods of delay differential equations \(y'(t)= ay(t)+ by(t-1)\) with the help of order stars. They prove that the Gauss methods all and the Radau methods for \(s=2\) satisfy this property.
scientific article; zbMATH DE number 1355438