A general existence result for the principal-agent problem with adverse selection

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Optimal transportation, topology and uniqueness (2010, background): “The first problem has become classical in the calculus of variations; it has deep connections to analysis [30,51,73,74,98], geometry [29,63,70,71,79,83,95,104], dynamics [7,10,59,82] and nonlinear partial differential equations [18,20,21,36,42, 72,102], as well as applications in physics [38,75,97],”
Duality and existence for a class of mass transportation problems and economic applications (2003, methodology): “We start by a characterization result that can be found in [5]”
Free boundaries in optimal transport and Monge-Ampere obstacle problems (2010, background): “Carlier [23], Carlier and Lachand-Robert [22], Carlier and Ekeland [21], Ekeland [33] and Buttazzo, Pratelli and Stepanov [14].”
Five lectures on optimal transportation: Geometry, regularity and applications (2010, background): “Monteiro and Page [105] and independently Carlier [22] showed only that enough compactness remains to conclude that the monopolist’s optimal strategy exists.”