Results 81 to 90 of about 1,725 (192)
Traditional credit scoring treats lending as static classification and lacks the ability to adjust risk preferences dynamically. This paper develops a dynamic credit decision framework based on the entropy-regularized Hamilton–Jacobi–Bellman (ER-HJB ...
Lei Jin, Runchi Zhang
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On the Hamilton-Jacobi-Bellman Equation by the Homotopy Perturbation Method
Our concern in this paper is to use the homotopy decomposition method to solve the Hamilton-Jacobi-Bellman equation (HJB). The approach is obviously extremely well organized and is an influential procedure in obtaining the solutions of the equations.
Abdon Atangana +2 more
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We solve the problem of an insurer who decides to optimally allocate a proportion (1—a(t)) of premiums to a re-insurance company (thereby retaining a proportion a(t) of premiums) and who also has to optimally pay dividends c(t) at any time t to ...
Sure Mataramvura
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Transience and non-explosion of certain stochastic Newtonian systems [PDF]
We give sufficient conditions for non-explosion and transience of the solution (xt,pt) (in dimensions >= 3) to a stochastic Newtonian system of the form { dxdt = ptdt dpt = -δV(xt)/δx dt - δc(xt)/δx dξt where {ξt}t>=0 is a d-dimensional Lévy process,
Kolokoltsov, V. N. (Vasiliĭ Nikitich) +2 more
core
To better simulate the prices of underlying assets and improve the accuracy of pricing financial derivatives, an increasing number of new models are being proposed.
Xu Chen +3 more
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On Minimizing the Ultimate Ruin Probability of an Insurer by Reinsurance
We consider an insurance company whose reserves dynamics follow a diffusion-perturbed risk model. To reduce its risk, the company chooses to reinsure using proportional or excess-of-loss reinsurance.
Christian Kasumo +2 more
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We study a class of optimal control problems with state constraints, where the state equation is a differential equation with delays. This class includes some problems arising in economics, in particular, the so-called models with time to build; see [P ...
F. Gozzi +10 more
core +1 more source
WHEN ARE HJB-EQUATIONS FOR CONTROL PROBLEMS WITH STOCHASTIC DELAY EQUATIONS FINITE DIMENSIONAL?
We consider optimal control problems where the state X(t) at time t of the system is given by a stochastic differential delay equation. The growth at time t not only depends on the present value X(t), but also on X(t-d) and some sliding average of ...
Risebro, Nils Henrik, Larssen, Bjørnar
core
Stochastic HJB Equations and Regular Singular Points [PDF]
horizon stochastic optimal control problems have a regular singular point at the origin. This makes them amenable to solution by power series techniques.
Krener, Arthur J.
core
Verification Theorems for HJB equations [PDF]
openaire +1 more source

