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Dynamic programming : sequential scientific management / [edited by] A. Kaufmann [and] R. Cruon ; translated by Henry C. Sneyd.

Contributor(s): Material type: TextTextLanguage: English Original language: French Series: Mathematics in science and engineering ; 37.Publication details: London ; New York : Academic Press, ©1967.Description: 1 online resourceContent type:
  • text
Media type:
  • computer
Carrier type:
  • online resource
ISBN:
  • 9780080955445
  • 0080955444
  • 9780124023505
  • 0124023509
Subject(s): Genre/Form: Additional physical formats: Print version:: Dynamic programming.DDC classification:
  • 519.7/03 22
LOC classification:
  • T57.83 .D96 1967eb
Online resources:
Contents:
Front Cover; Dynamic Programming: Sequential Scientific Management; Copyright Page; Foreword to The French Edition; Contents; Preface to The French Edition; List of Principal Symbols; Chapter 1. Discrete Dynamic Programs With a Certain Future and a Limited Horizon; 1. General Introduction; 2. A Numerical Example; 3. Mathematical Model of a Discrete Dynamic Program with a Certain Future; 4. Interpretation by the Theory of Graphs. Multistage Graphs; 5. Explanation of Certain Difficulties in the Calculations; 6. A Numerical Example Which is Nonlinear
7. The Case where the Decision Variable Has More Dimensions than the State Variable8. Case where the Final and Initial States Are N o t Both Prescribed; 9. Comparison of the Four Methods; 10. Stationary Programs. Convergence. Permanent Policies; Chapter 2. Discrete Dynamic Programs With a Certain Future and an Unlimited Horizon; 11. Introduction; 12. Convergence by ''Narrowing" the Domain of Decision; 13. The Criterion of the Present Value; 14. Criterion of the Average Value per Period; Chapter 3. Discrete Dynamic Programs With a Random Future and Limited Horizon; 15. introduction
16. An Example of D.H. (Décision-Hasard) Dynamic Program17. Mathematical Model of a D.H. Dynamic Program. Decomposed Form; 18. Mathematical Model of an H. D. Dynamic Program. Decomposed Form; 19. Examples; Chapter 4. Discrete Dynamic Programs With a Random Future and Unlimited Horizon (General Case); 20. Introduction; 21. Criterion of the Expected Total Value; 22. Approximation in the Space of the Strategies; 23. Convergence of the Total Present Value of an Arbitrary Strategy; 24. Influence of the Initial State; 25. The Criterion of the Expected Total Value without Discounting
26. The Criterion of the Average Expected Value per Period27. Optimization of the Average Value per Period; Chapter 5. Discrete D.H. Dynamic Programs With Finite Markovian Chains; 28. Introduction; 29. Structure of Finite Markovian Chains; 30. Irreducible Finite Markovian Chain7; 31. The Generating Function (z-Transform); 32. Quantitative Study of Finite Markovian Chains; 33. Value of a Permanent Strategy; 34. Optimization of the Total Present Value; 35. Optimization of the Average Value per Period (or of the Total Value)
36. Optimization of the Average Value per Period in the Special Case of a Certain Future37. Decomposed Form; Chapter 6. Various Generalizations; 38. Introduction; 39. Nonsequential Structures; 40. Nonadditive Values; Bibliography; I. Theory; II. Practice; Subject Index; Mathematics in Science and Engineering
Summary: Dynamic programming; sequential scientific management.
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Includes bibliographical references and index.

Print version record.

Front Cover; Dynamic Programming: Sequential Scientific Management; Copyright Page; Foreword to The French Edition; Contents; Preface to The French Edition; List of Principal Symbols; Chapter 1. Discrete Dynamic Programs With a Certain Future and a Limited Horizon; 1. General Introduction; 2. A Numerical Example; 3. Mathematical Model of a Discrete Dynamic Program with a Certain Future; 4. Interpretation by the Theory of Graphs. Multistage Graphs; 5. Explanation of Certain Difficulties in the Calculations; 6. A Numerical Example Which is Nonlinear

7. The Case where the Decision Variable Has More Dimensions than the State Variable8. Case where the Final and Initial States Are N o t Both Prescribed; 9. Comparison of the Four Methods; 10. Stationary Programs. Convergence. Permanent Policies; Chapter 2. Discrete Dynamic Programs With a Certain Future and an Unlimited Horizon; 11. Introduction; 12. Convergence by ''Narrowing" the Domain of Decision; 13. The Criterion of the Present Value; 14. Criterion of the Average Value per Period; Chapter 3. Discrete Dynamic Programs With a Random Future and Limited Horizon; 15. introduction

16. An Example of D.H. (Décision-Hasard) Dynamic Program17. Mathematical Model of a D.H. Dynamic Program. Decomposed Form; 18. Mathematical Model of an H. D. Dynamic Program. Decomposed Form; 19. Examples; Chapter 4. Discrete Dynamic Programs With a Random Future and Unlimited Horizon (General Case); 20. Introduction; 21. Criterion of the Expected Total Value; 22. Approximation in the Space of the Strategies; 23. Convergence of the Total Present Value of an Arbitrary Strategy; 24. Influence of the Initial State; 25. The Criterion of the Expected Total Value without Discounting

26. The Criterion of the Average Expected Value per Period27. Optimization of the Average Value per Period; Chapter 5. Discrete D.H. Dynamic Programs With Finite Markovian Chains; 28. Introduction; 29. Structure of Finite Markovian Chains; 30. Irreducible Finite Markovian Chain7; 31. The Generating Function (z-Transform); 32. Quantitative Study of Finite Markovian Chains; 33. Value of a Permanent Strategy; 34. Optimization of the Total Present Value; 35. Optimization of the Average Value per Period (or of the Total Value)

36. Optimization of the Average Value per Period in the Special Case of a Certain Future37. Decomposed Form; Chapter 6. Various Generalizations; 38. Introduction; 39. Nonsequential Structures; 40. Nonadditive Values; Bibliography; I. Theory; II. Practice; Subject Index; Mathematics in Science and Engineering

Dynamic programming; sequential scientific management.

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