Trends in Control Theory and Partial Differential Equations
This book presents cutting-edge contributions in the areas of control theory and partial differential equations. Over the decades, control theory has had deep and fruitful interactions with the theory of partial differential equations (PDEs). Well-known examples are the study of the generalized solu...
| Other Authors: | , , , |
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| Format: | eBook |
| Language: | English |
| Published: |
Cham
Springer International Publishing
2019, 2019
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| Edition: | 1st ed. 2019 |
| Series: | Springer INdAM Series
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| Subjects: | |
| Online Access: | |
| Collection: | Springer eBooks 2005- - Collection details see MPG.ReNa |
Table of Contents:
- 1 P. Albano, Some remarks on the Dirichlet problem for the degenerate eikonal equation
- 2 V. Basco and H. Frankowska, Lipschitz continuity of the value function for the infinite horizon optimal control problem under state constraints
- 3 P. Cannarsa et al., Herglotz' generalized variational principle and contact type Hamilton-Jacobi equations
- 4 P. Cannarsa et al., Observability inequalities for transport equations through Carleman estimates
- 5 I. Capuzzo Dolcetta, On the weak maximum principle for degenerate elliptic operators
- 6 P. Cardaliaguet, On the convergence of open loop Nash equilibria in mean field games with a local coupling
- 7 E. Fernández-Cara and D. A. Souza, Remarks on the control of a family of b-equations
- 8 G. Leugering et al., 1-d wave equations coupled via viscoelastic springs and masses: boundary controllability of a quasilinear and exponential stabilizability of a linear model
- 9 P. Loreti and D. Sforza, A semilinear integro-differential equation: global existence and hidden regularity
- 10 M. Mazzola and K. T. Nguyen, Lyapunov's theorem via Baire category
- 11 D. Pighin and E. Zuazua, Controllability under positivity constraints of multi-d wave equations
- 12 C. Pignotti and I. Reche Vallejo, Asymptotic analysis of a Cucker-Smale system with leadership and distributed delay
- 13 J. Vancostenoble, Global non-negative approximate controllability of parabolic equations with singular potentials