Please use this identifier to cite or link to this item: https://hdl.handle.net/10419/176470 
Year of Publication: 
2017
Citation: 
[Journal:] Financial Innovation [ISSN:] 2199-4730 [Volume:] 3 [Issue:] 28 [Publisher:] Springer [Place:] Heidelberg [Year:] 2017 [Pages:] 1-10
Publisher: 
Springer, Heidelberg
Abstract: 
Background: In this paper, we study the right time for an investor to stop the investment over a given investment horizon so as to obtain as close to the highest possible wealth as possible, according to a Logarithmic utility-maximization objective involving the portfolio in the drift and volatility terms. The problem is formulated as an optimal stopping problem, although it is non-standard in the sense that the maximum wealth involved is not adapted to the information generated over time. Methods: By delicate stochastic analysis, the problem is converted to a standard optimal stopping one involving adapted processes. Results: Numerical examples shed light on the efficiency of the theoretical results. Conclusion: Our investment problem, which includes the portfolio in the drift and volatility terms of the dynamic systems, makes the problem including multi-dimensional financial assets more realistic and meaningful.
Subjects: 
Optimal stopping
Path-dependent
Stochastic differential equation (SDE)
Time-change
Portfolio selection
Persistent Identifier of the first edition: 
Creative Commons License: 
cc-by Logo
Document Type: 
Article

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