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Lectures on the Calculus of Variations and Optimal Control Theory.

https://doi.org/10.2307/2317786
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Quasiconvexity and relaxation of nonconvex problems in the calculus of variations
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Conjugate convex functions in optimal control and the calculus of variations
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R-splines in Banach spaces: I. Interpolation of linear manifolds
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Generalized controls: A necessary condition for optimality in a Banach space
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Relaxation of optimal control problems to equivalent convex programs
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A supporting hyperplane derivation of the Hamilton-Jacobi-Bellman equation of dynamic programming
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On bounding, interior and covering functions
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The equivalence of “strong calmness” and “calmness” in optimal control theory
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Fatou's lemma in infinite dimensions
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Optimality of extremals for linear systems with quadratic costs
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Ericksen's bar revisited : Energy wiggles
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Boundary value problems for differential-difference equations arising from variational problems
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Theory of convex local compactifications with applications to lebesgue spaces
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On the extension of the nonlinear problem of optimal control with nonstationary phase restrictions
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Path integrals in quantum theory: An outlook of basic concepts
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Nonholonomic manifolds and nilpotent analysis
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The Landau problem. III. Motions on special curves and time-optimal control problems
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Extending the reach of computation
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Two-material optimal design for nonlinear elastica
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Weak solutions to a nonlinear variational wave equation with general data
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Global solutions to vortex density equations arising from sup-conductivity
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National achievements in control theory
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Controller design and value function approximation for nonlinear dynamical systems
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Optimal control problems with oscillations, concentrations and discontinuities
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Optimal control of stochastic hybrid system with jumps: A numerical approximation
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Optimal control of inhibiting tumor, new approach to sufficient ε -optimality and numerical computation
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Generalized transversality conditions in fractional calculus of variations
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Optimal control in chemical engineering: Past, present and future
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Control of blowup and approximate optimality conditions for the wave equations
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Recovering from Feedback Failure in Minimal Time
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