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Dynamic treatment regimes: the mathematics of unstable switched systems
2016
Communications in Information and Systems
In this paper we begin the study of dynamic treatment regimes. We use switched systems that are neither stable for all switching patterns nor unstable for all switching patterns. We find conditions on the dynamics of the systems for which we can contain the orbits between two concentric balls. A patient with a chronic condition cannot be cured but on the other hand it is necessary to keep the condition from becoming more serious. In the treatment of chronic conditions such as high blood
doi:10.4310/cis.2016.v16.n3.a3
fatcat:mblipjb4v5ezdjowuf2u57htk4