Entangled (Partington)

Entangled (Partington) refers to a specific application or interpretation of the concept of entanglement, particularly within the context of the work of Jonathan Partington, a mathematician known for his contributions to control theory and functional analysis.

While the general concept of entanglement is most commonly associated with quantum mechanics, where it describes a physical phenomenon in which two or more particles become linked and share the same fate, Partington's work applies the principles of entanglement to other domains, often in an abstract mathematical sense.

In Partington's research, "entanglement" often describes a situation where two or more mathematical objects, such as functions or operators, are intricately linked in a way that their individual behavior is dependent on the others' states. This interconnectedness can have significant implications for the analysis and control of systems described by these mathematical models. The precise definition and application of entanglement will depend on the specific mathematical context within Partington's particular publication or research area. His usage may borrow inspiration from quantum entanglement, but its mathematical formulation and consequences are distinct.

The concept of "Entangled (Partington)" is therefore primarily understood within the academic circles familiar with his research and publications on control theory, functional analysis, and related mathematical fields. Further clarification requires referring to his specific works where the concept is defined and utilized.