Optimal Control Models in Finance

Author:   Ping Chen ,  Sardar M N Islam
Publisher:   Springer
Edition:   4th
ISBN:  

9780387503479


Pages:   220
Publication Date:   22 September 2008
Format:   Undefined
Availability:   Out of stock   Availability explained


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Optimal Control Models in Finance


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Overview

The determination of optimal financing and investment strategies (optimal capital structure or optimal mix of funds, optimal portfolio choice, etc.) for corporations and the economy are important for efficient allocation of resources in the economy. Optimal control methods have useful applications to these areas in finance - some optimization problems in finance include optimal control, involving a dynamic system with switching times in the form of bang-bang control. Optimal control models for corporate finance and the economy are presented in this book and the analytical and computational results of these models are also reported. Such computational approaches to the study of optimal corporate financing are not well known in the existing literature. This book develops a new computational method where switching times are considered as variables ion the optimal dynamic financial model represented by a second order differential equation. A new computer program named CSTVA (Computer Program for the Switching Time Variables Algorithm), which can compute bang-bang optimal financial models withy switching time, is also developed. Optimal financing implications of the model results in the form of optimal switching times for changes in financing policies and the optimal financial policies are analyzed.

Full Product Details

Author:   Ping Chen ,  Sardar M N Islam
Publisher:   Springer
Imprint:   Springer
Edition:   4th
Dimensions:   Width: 23.40cm , Height: 1.20cm , Length: 15.60cm
Weight:   0.313kg
ISBN:  

9780387503479


ISBN 10:   0387503471
Pages:   220
Publication Date:   22 September 2008
Audience:   General/trade ,  General
Format:   Undefined
Publisher's Status:   Unknown
Availability:   Out of stock   Availability explained

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