Hamilton-Jacobi equation in calculus of variations and applications to Huygens principle
, 2022 reservedLa tesi tratta nello specifico dell'utilizzo nel calcolo delle variazioni dell'equazione di Hamilton-Jacobi. Nel primo capitolo introduciamo gli oggetti fondamentali del calcolo delle variazioni, del formalismo Lagrangiano ed Hamiltoniano.
RIGATO, ENZO
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Optimal Resource Extraction under Distribution Learning and Infinite-Horizon Stochastic Hamilton--Jacobi Equations [PDF]
Ulrich Horst, Jinniao Qiu, Yang Yang
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MathematicsThis paper is devoted to the study of stochastic optimal control of averaged stochastic differential delay equations (SDDEs) with semi-Markov switchings and their applications in economics.
Mariya Svishchuk, Anatoliy V. Swishchuk
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On the Vanishing Viscosity Limit of Hamilton–Jacobi Equations with Nearly Optimal Discount [PDF]
Zibo Wang, Jianlu Zhang
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Viscosity solutions of two classes of coupled Hamilton-Jacobi-Bellman equations
Journal of Inequalities and Applications, 2001 This paper studies viscosity solutions of two sets of linearly coupled Hamilton-Jacobi-Bellman (HJB) equations (one for finite horizon and the other one for infinite horizon) which arise in the optimal control of nonlinear piecewise deterministic ...
Başar Tamer, Xiao Mingqing
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$$L^p$$ error estimates for numerical approximation of convex Hamilton–Jacobi equations [PDF]
Alessio Basti, Fabio Camilli
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On the cut locus of Hamilton--Jacobi equations I: structure and propagation via the touching approach [PDF]
Piermarco Cannarsa +2 more
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Finite-Horizon Hamilton--Jacobi--Bellman Equations with State-Dependent Diffusion in Spectral Barron Spaces [PDF]
Shaolin Ji, Xianrui Wang
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Hamilton-Jacobi Equations [PDF]
, 2017 This thesis presents the theory of Hamilton-Jacobi equations. It is first shown how the equation is derived from the Lagrangian mechanics, then the traditional methods for searching for the solution are presented, where the Hopf-Lax formula along with ...
Skourat, Nikita
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Asymptotic behavior of the generalized principal eigenvalue for Hamilton–Jacobi–Bellman equations with asymptotically radial data [PDF]
Emmanuel Chasseigne, Naoyuki Ichihara
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