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  1. Deterministic Control Theory

    In this chapter we focus our attention on the open loop control of deterministic problems. We will see that the language of deterministic control...
    Chapter
  2. Optimal Control of Stochastic Processes

    Many control problems appearing for complex systems are subject to imperfectly known disturbances. As we have learned in the previous chapter, these...
    Chapter
  3. Optimization Problems

    Several problems, for example Pontryagin’s maximum principle or the minimax problems of game theoretical approaches, require the determination of an...
    Chapter
  4. Chaos Control

    In the previous chapters we have discussed the control theory from a mechanical and field theoretical point of view. This control theory is, of...
    Chapter
  5. Game Theory

    All systems analyzed up to now were more or less predictable. That means, we had some information about the initial state and the dynamics of the...
    Chapter
  6. Control of Fields

    The theoretical representation of classical mechanics and field theory is very similar in some ways. This also applies to the axiomatic structure. It...
    Chapter
  7. Nonequilibrium Statistical Physics

    Although most many-body systems are beyond the technical possibilities of the mathematical calculus of mechanics, we are able to calculate the...
    Chapter
  8. Introduction

    Control theory plays an important role in several .elds of economics, technological sciences, and mathematics. On the other hand, control theory is...
    Chapter
  9. Filters and Predictors

    Suppose we have a system under control, described by dynamical equations of motion for the N-dimensional state vector X(t), and we have obtained an...
    Chapter
  10. Linear Quadratic Problems

    Suppose we have a deterministic system under control, described by dynamical equations of motion for an N-dimensional state vector X(t). Usually,...
    Chapter
  11. A Liouville theorem for elliptic equations with a potential on infinite graphs

    We investigate the validity of the Liouville property for a class of elliptic equations with a potential, posed on infinite graphs. Under suitable...

    Stefano Biagi, Giulia Meglioli, Fabio Punzo in Calculus of Variations and Partial Differential Equations
    Article Open access 04 July 2024
  12. Well-posedness for Hamilton–Jacobi equations on the Wasserstein space on graphs

    In this manuscript, given a metric tensor on the probability simplex, we define differential operators on the Wasserstein space of probability...

    Wilfrid Gangbo, Chenchen Mou, Andrzej Święch in Calculus of Variations and Partial Differential Equations
    Article 04 July 2024
  13. Palais–Smale sequences for the prescribed Ricci curvature functional

    We obtain a complete description of divergent Palais–Smale sequences for the prescribed Ricci curvature functional on compact homogeneous spaces. As...

    Artem Pulemotov, Wolfgang Ziller in Calculus of Variations and Partial Differential Equations
    Article 04 July 2024
  14. On the optimality and decay of p-Hardy weights on graphs

    We construct optimal Hardy weights to subcritical energy functionals h associated with quasilinear Schrödinger operators on infinite graphs. Here,...

    Article Open access 04 July 2024
  15. Second-order optimality conditions for set-valued optimization problems under the set criterion

    This paper investigates second-order optimality conditions for general constrained set-valued optimization problems in normed vector spaces under the...

    Ahmed Taa in Positivity
    Article 04 July 2024
  16. Convex Predictor–Nonconvex Corrector Optimization Strategy with Application to Signal Decomposition

    Many tasks in real life scenarios can be naturally formulated as nonconvex optimization problems. Unfortunately, to date, the iterative numerical...

    Laura Girometti, Martin Huska, ... Serena Morigi in Journal of Optimization Theory and Applications
    Article Open access 04 July 2024
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