Optimal location of controllers for the one-dimensional wave equation

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Optimal Shape and Location of Sensors for Parabolic Equations with Random Initial Data (2014, background): “This is the idea developed in [53,54,56], where the problem of the optimal location of an observation subset ω among all possible subsets of a given measure or volume fraction of was addressed and solved for conservative wave and Schrödinger equations.”
Sparse stabilization and optimal control of the Cucker-Smale model (2013, unknown): “Also in optimal control with partial differential equation constraints it became rather popular to use L1minimization to enforce sparsity of controls [9, 13, 14, 31, 49, 58, 65], for instance in the optimal placement of actuators or sensors (see also the recent works [53, 52, 51] where the sparsity ”