Collocation schemes for periodic solutions of neutral delay differential equations

By David A W Barton, Bernd Krauskopf, Eddie Wilson. 2006

66 citations recorded by the source corpus.

Subfields: Computer Networks and Communications, Numerical Analysis

View Paper: https://www.semanticscholar.org/paper/89447b10975e0f3794eb35e283178c71a4263b4d

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Computer Networks and Communications

1. Tamás Insperger
2. Gábor Stépán
3. Robert Szalai
4. Dirk Roose
5. David A W Barton
6. Brian P. Mann
7. B. Balachandran
8. X. Long

In Numerical Analysis

1. Tamás Insperger
2. Gábor Stépán
3. Dirk Roose
4. Robert Szalai
5. David A W Barton
6. Brian P. Mann
7. Qizhi Xie
8. B. Balachandran

Citations in the corpus

• Criticality of Hopf bifurcation in state-dependent delay model of turning processes (2008, methodology): “To add the extra algebraic equation (15) needed to fix the time delay, DDE-BIFTOOL was modified in a similar way to the method described in [36] for continuation of neutral DDEs written as a system of DDEs coupled to an algebraic equation.”
• Continuation and Bifurcation Analysis of Delay Differential Equations (2007, methodology): “In [5] the Gauss-Legendre points were used in the collocation scheme, together with a periodic boundary condition on the algebraic part, but other approaches are possible for delay differential algebraic equations.”