
- 302 pages
- English
- PDF
- Available on iOS & Android
About this book
Optimal Decisions: Principles of Programming deals with all important problems related to programming. This book provides a general interpretation of the theory of programming based on the application of the Lagrange multipliers, followed by a presentation of the marginal and linear programming as special cases of this general theory. The praxeological interpretation of the method of Lagrange multipliers is also discussed. This text covers the Koopmans' model of transportation, geometric interpretation of the programming problem, and nature of activity analysis. The solution of the problem by marginal analysis, Hurwitz and the Bayes-Laplace principles, and planning of production under uncertainty are likewise deliberated. This publication is a good source for researchers and specialists intending to acquire knowledge of the principles of programming.
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Table of contents
- Front Cover
- Optimal Decisions Principles of Programming
- Copyright Page
- Table of Contents
- FOREWORD
- INTRODUCTION PRAXEOLOGY AND THE THEORY OF PROGRAMMING
- CHAPTER 1. TYPICAL MODELS OF PROGRAMMING
- CHAPTER 2. THE GENERAL PRINCIPLES OF THE THEORY OF PROGRAMMING
- CHAPTER 3. MARGINAL PROGRAMMING
- CHAPTER 4. LINEAR PROGRAMMING
- CHAPTER 5. ACTIVITY ANALYSIS
- CHAPTER 6. PROGRAMMING FOR MULTIPLE OBJECTIVES
- CHAPTER 7. PROGRAMMING UNDER UNCERTAINTY
- CHAPTER 8. DYNAMIC PROGRAMMING OF PURCHASES AND STOCKS UNDER CERTAINTY
- CHAPTER 9. DYNAMIC PROGRAMMING OF PURCHASES AND STOCKS UNDER UNCERTAINTY
- CHAPTER 10. DYNAMIC PROGRAMMING OF PRODUCTION UNDER CERTAINTY
- CHAPTER 11. DYNAMIC PROGRAMMING OF PRODUCTION UNDER UNCERTAINTY
- CHAPTER 12. PROGRAMMING UNDER COMPLETE UNCERTAINTY
- BIBLIOGRAPHY
- NDEX