Size-structured population dynamics models and their numerical solutions

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Optimal control of heterogeneous systems: Basic theory (2008, background): “[1,2,26,27] to mention a few), but optimal control problems for such systems gained interest only recently, mainly related to optimal management of biological resources [20,21,31], although to our opinion they may be relevant also in several social-economic contexts.”
Finite volume schemes for the approximation via characteristics of linear convection equations with irregular data (2011, unknown): “More generally, one can check that Scheme (12) converges, as h→ 0 with τ = αh such that α ∈ (0, 2], to the continuous solution resulting from the transport by the flow Xλ, with λ = α/2 if α ∈ (0, 1] and λ = 1− 1/(2α) if α ∈ [1, 2].”
Age-structured population models and their numerical solution (2005, methodology): “The second in the series will review also the numerical methods for the numerical approximation of size-dependent population models [1].”