2010
DOI: 10.1007/978-0-387-89496-6_18
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Stochastic Optimal Control with Applications in Financial Engineering

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Cited by 45 publications
(68 citation statements)
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“…In practical implementations, there are normally methods to avoid overcoming the constraints but the resulting solution is suboptimal. Rigorous application of PMP in presence of state constraints (following, for example, the methods outlined in [21]) would be necessary but its online implementation represents still an open issue. The problem is not particularly relevant for regular HEV optimization, when the boundary values of SOC are rarely met in normal conditions; however, it becomes important in some special cases, for example when supercapacitors are present.…”
Section: Optimization With State Constraintsmentioning
confidence: 99%
“…In practical implementations, there are normally methods to avoid overcoming the constraints but the resulting solution is suboptimal. Rigorous application of PMP in presence of state constraints (following, for example, the methods outlined in [21]) would be necessary but its online implementation represents still an open issue. The problem is not particularly relevant for regular HEV optimization, when the boundary values of SOC are rarely met in normal conditions; however, it becomes important in some special cases, for example when supercapacitors are present.…”
Section: Optimization With State Constraintsmentioning
confidence: 99%
“…The dynamics of s are given by the necessary conditions of PMP. If the SOC dynamics are independent of the SOC, then s can be shown to be piecewise constant [52]. If in addition no state constraints are present on the SOC, s is constant for the entire driving cycle.…”
Section: Iterative Algorithmmentioning
confidence: 99%
“…According to the general methodology introduced in [38], the problem can be defined as an optimal control problem with partially constrained final states. The problem is formulated as:…”
Section: Solution Using Pontragin's Minimum Principle (Pmp)mentioning
confidence: 99%
“…The optimal solution is found using Pontryagin's minimum principle (PMP) [38,39]. By defining the Hamiltonian function as:…”
Section: Solution Using Pontragin's Minimum Principle (Pmp)mentioning
confidence: 99%