50 years sets with positive reach -- a survey.
Algebraic theory of discrete optimal control for single-variable systems. I. Preliminaries
Algebraic theory of discrete optimal control for single-variable systems. II. Open-loop control
Algebraic theory of discrete optimal control for single-variable systems. III. Closed-Loop Control
Carathéodory's Eingang zur Variationsrechnung.
Discontinuous solutions in problems of optimization
Duality theory in mathematical programming and optimal control
Examples from the calculus of variations. IV. Concluding review
Variational integrals containing several functions of one independent variable subjected moreover to an underdetermined system of ordinary differential equations (the Lagrange problem) are investigated within a survey of examples. More systematical discussion of two crucial examples from Part I with help of the methods of Parts II and III is performed not excluding certain instructive subcases to manifest the significant role of generalized Poincaré-Cartan forms without undetermined multipliers....
Hamiltonian form of the maximum principle
Lehrbuch der Variationsrechnung [Book]
O 19. a 20. Hilbertově problému
On the development of Pontryagin's Maximum Principle in the works of A. Ya. Dubovitskii and A. A. Milyutin
Optimal networks for mass transportation problems
In the framework of transport theory, we are interested in the following optimization problem: given the distributions of working people and of their working places in an urban area, build a transportation network (such as a railway or an underground system) which minimizes a functional depending on the geometry of the network through a particular cost function. The functional is defined as the Wasserstein distance of from with respect to a metric which depends on the transportation network....
Optimal networks for mass transportation problems
In the framework of transport theory, we are interested in the following optimization problem: given the distributions µ+ of working people and µ- of their working places in an urban area, build a transportation network (such as a railway or an underground system) which minimizes a functional depending on the geometry of the network through a particular cost function. The functional is defined as the Wasserstein distance of µ+ from µ- with respect to a metric which depends on the transportation...
The maximum Principle of optimal control: A history of ingenious ideas and missed opportunities
Variational Principles in the General Theory of Relativity.