A set-valued approach to control immunotherapy

Informally, a function from tuples to real numbers is computable if we can compute f (x) for each computable tuple x.. For each computable tuple, we only know

One usual approach to deal with, consists of using techniques from optimal control theory like for other cancer therapies, taking the path of Ergun et al.. [10], Ledziwicz and

The corresponding control pro- blems are formulated in the framework of feedback spreading control (FSC) seek- ing to expand the zones without tumor cells to the entire

Next, by using a property that holds the contingent derivative in checking local uniqueness, we prove a new result, characterizing local observability in terms of sequences..

Theorem 1: If the map G ϕ has a continuous selection which possesses linear growth, then system (1) is asymptotically null- controllable from ϕ ... This solution is global as both

In this paper, we show that a target control problem for semi-linear distributed parameter systems can be investigated in the framework of feedback spreading control (FSC) under

In the first differential equation the parameter c models the antigenicity of the tumor, the second term represents the natural death of the effector cells at the rate of μ 2 , the

Keywords: Markov intertwining relations, measure-valued dual processes, set-valued dual processes, Diaconis-Fill couplings, random mappings, coalescing stochastic flows,