5 problems

Let $n\geq 5$. Let $\mathcal M=(G,\textit{In},\textit{Out},\textit{Leak})$ be an $n$-compartment mammillary model with $\textit{In}=\{2\}$, $\textit{Out}=\{3\}$, and…

Let $\mathcal{M}=(G,In,Out,V)$ be a linear compartmental model. Suppose either that $G$ is strongly input-output connected and $|Out|=1$, or that $G$ is strongly connected and…

Let $\mathcal{M}=(G,In,Out,V)$ represent a linear compartmental model. Assume that $G$ is output connectable and $|Out|=1$. Assume the dimension of the image of the coefficient map…

Fin-and-Wing submodel conjecture. The linear compartmental model $(G,In,Out,Leak)$ is generically locally identifiable.

Let $\widetilde{\mathcal M}$ be a linear compartmental model that is strongly connected and has at least one input and exactly one leak. Let $\mathcal M$ be the model obtained from…