3 citations · 3 across the 2 of their papers we have counts for
3 papers
math.DS2020
Conley Index Theory and the Attractor-Repeller Decomposition for Differential Inclusions
Cameron Thieme
The Conley index theory is a powerful topological tool for describing the basic structure of dynamical systems. One important feature of this theory is the attractor-repeller decom…
math.DS2019
Isolating Neighborhoods and Filippov Systems: Extending Conley Theory to Differential Inclusions
Cameron Thieme
The Conley index theory is a powerful topological tool for obtaining information about invariant sets in continuous dynamical systems. A key feature of Conley theory is that the in…
math.DS2019★ 3 cited
Multiflows: A New Technique for Filippov Systems and Differential Inclusions
Cameron Thieme
The flow is very useful in studying dynamical systems. However, many modern systems--notably differential inclusions--do not have unique solutions, and therefore cannot be describe…