Results 91 to 100 of about 11,588 (163)
This paper analyzes the optimal reinsurance strategy for insurers with a generalized mean-variance premium principle. The surplus process of the insurer is described by the diffusion model which is an approximation of the classical Cramér-Lunderberg ...
Yuzhen Wen, Chuancun Yin
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Time-Inconsistent Optimal Control Problems and the Equilibrium HJB Equation
A general time-inconsistent optimal control problem is considered for stochastic differential equations with deterministic coefficients. Under suitable conditions, a Hamilton-Jacobi-Bellman type equation is derived for the equilibrium value function of ...
Yong, Jiongmin
core
On affine interest rate models
Bernstein processes are Brownian diffusions that appear in Euclidean Quantum Mechanics. Knowledge of the symmetries of the Hamilton-Jacobi-Bellman equation associated with these processes allows one to obtain relations between stochastic processes ...
Lescot, Paul
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The Stueckelberg wave equation is transformed into a quantum telegraph equation and a set of stationary states is obtained as unitary solutions. As it has been shown previously that this PDE relates to the Dirac operator, and on the other hand it is a ...
Jussi Lindgren
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Optimal investment models with vintage capital: Dynamic Programming approach [PDF]
The Dynamic Programming approach for a family of optimal investment models with vintage capital is here developed. The problem falls into the class of infinite horizon optimal control problems of PDE's with age structure that have been studied in various
Fausto Gozzi, Silvia Faggian
core
In this paper, we propose a novel image restoration framework that integrates optimal control techniques with the Hamilton–Jacobi–Bellman (HJB) equation.
Dragos-Patru Covei
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Optimal control by deep learning techniques and its applications on epidemic models. [PDF]
Yin S, Wu J, Song P.
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Mean Field Games for Diel Vertical Migration with Diffusion. [PDF]
Mazuryn M, Thygesen UH.
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Forward-Backward Sweep Method for the System of HJB-FP Equations in Memory-Limited Partially Observable Stochastic Control. [PDF]
Tottori T, Kobayashi TJ.
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A Bertrand model with Brownian motion and behavioral errors. [PDF]
Gao B, Gao X, He S.
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