- 380 pages
- English
- PDF
- Available on iOS & Android
eBook - PDF
Optimization And Optimal Control
About this book
This volume gives the latest advances in optimization and optimal control which are the main part of applied mathematics. It covers various topics of optimization, optimal control and operations research.
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Yes, you can access Optimization And Optimal Control by Panos M Pardalos, Ider Tsevendorj, Rentsen Enkhbat in PDF and/or ePUB format, as well as other popular books in Biological Sciences & Science General. We have over one million books available in our catalogue for you to explore.
Information
Table of contents
- Contents
- Preface
- Extragradient approach to the solution of two person non-zero sum games
- A Multilevel Construction Algorithm for the Traveling Salesman Problem
- Fair Network Resource Allocation and Link Pricing: A Numerical Study
- Nonlinear Phenomena in Economics
- Necessary Optimality Conditions and Methods of Global Optimization
- On Some Theory, Methods and Algorithms for Concave Programming
- Maximum Clique Regularizations
- Optimal synthesis of handwritten letters from their characteristic points
- The Role of Optimization in Economics
- A Global Optimization Approach to Solving Equilibrium Programming Problems
- Comparison of Convex Relaxations for Monomials of Odd Degree
- Structural Stability of Vector Optimization Problems
- Optimization for Black-box Objective Functions
- D.C. Approach to Bilevel Bilinear Programming Problem: Application in Telecommunication Pricing
- Fuzzy Optimization Problems Concerning Oil Equations of L-fuzzy Numbers
- A Genetic Algorithm by Use of Virus Evolutionary Theory for Combinatorial Problems
- New Variants of Gradient Type Methods in Optimal Control Problems
- A Simple Model of Improving Survival in Economical Systems
- Controlled Systems with Distributed Parameters: optimality conditions and optimization methods in class of smooth restricted controls
- Duality for the Multiobjective Location Model Involving Sets as Existing Facilities
- The Points of A Linear Manifold Nearest to a Given Vector
- Some Remarks on D.C. Programming