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    Convex Stochastic Optimization: Dynamic Programming and Duality in Discrete Time

    Convex Stochastic Optimization by Pennanen, Teemu; Perkkiö, Ari-Pekka;

    Dynamic Programming and Duality in Discrete Time

    Series: Probability Theory and Stochastic Modelling; 107;

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      • Publisher's listprice EUR 160.49
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    68 079 Ft

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    Availability

    Estimated delivery time: In stock at the publisher, but not at Prospero's office. Delivery time approx. 3-5 weeks.
    Not in stock at Prospero.

    Why don't you give exact delivery time?

    Delivery time is estimated on our previous experiences. We give estimations only, because we order from outside Hungary, and the delivery time mainly depends on how quickly the publisher supplies the book. Faster or slower deliveries both happen, but we do our best to supply as quickly as possible.

    Product details:

    • Edition number 2024
    • Publisher Springer
    • Date of Publication 19 December 2024
    • Number of Volumes 1 pieces, Book

    • ISBN 9783031764318
    • Binding Hardback
    • No. of pages412 pages
    • Size 235x155 mm
    • Language English
    • Illustrations XI, 412 p.
    • 672

    Categories

    Short description:

    This book studies a general class of convex stochastic optimization (CSO) problems that unifies many common problem formulations from operations research, financial mathematics and stochastic optimal control. We extend the theory of dynamic programming and convex duality to allow for a unified and simplified treatment of various special problem classes found in the literature. The extensions allow also for significant generalizations to existing problem formulations. Both dynamic programming and duality have played crucial roles in the development of various optimality conditions and numerical techniques for the solution of convex stochastic optimization problems.

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    Long description:

    This book studies a general class of convex stochastic optimization (CSO) problems that unifies many common problem formulations from operations research, financial mathematics and stochastic optimal control. We extend the theory of dynamic programming and convex duality to allow for a unified and simplified treatment of various special problem classes found in the literature. The extensions allow also for significant generalizations to existing problem formulations. Both dynamic programming and duality have played crucial roles in the development of various optimality conditions and numerical techniques for the solution of convex stochastic optimization problems.

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    Table of Contents:

    - 1. Convex Stochastic Optimization.- 2. Dynamic Programming.- 3. Duality.- 4. Absence of a Duality Gap.- 5. Existence of Dual Solutions.

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