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Book Categories |
Preface | ||
I | Convex Analysis | 1 |
1 | Linear Spaces | 3 |
2 | Maps on Linear Spaces | 37 |
3 | Some Fundamental Theorems | 61 |
II | Theory of Vector Optimization | 101 |
4 | Optimality Notions | 103 |
5 | Scalarization | 115 |
6 | Existence Theorems | 149 |
7 | Generalized Lagrange Multiplier Rule | 161 |
8 | Duality | 189 |
III | Mathematical Applications | 209 |
9 | Vector Approximation | 211 |
10 | Cooperative n Player Differential Games | 243 |
IV | Engineering Applications | 279 |
11 | Theoretical Basics of Multiobjective Optimization | 281 |
12 | Numerical Methods | 313 |
13 | Multiobjective Design Problems | 341 |
V | Extensions to Set Optimization | 369 |
14 | Basic Concepts and Results of Set Optimization | 371 |
15 | Contingent Epiderivatives | 379 |
16 | Subdifferential | 397 |
17 | Optimality Conditions | 409 |
Bibliography | 435 | |
List of Symbols | 459 | |
Index | 461 |
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Add Vector Optimization, Fundamentals and important results of vector optimization in a general setting are presented in this book. The theory developed includes scalarization, existence theorems, a generalized Lagrange multiplier rule and duality results. Applications to vector , Vector Optimization to the inventory that you are selling on WonderClubX
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Add Vector Optimization, Fundamentals and important results of vector optimization in a general setting are presented in this book. The theory developed includes scalarization, existence theorems, a generalized Lagrange multiplier rule and duality results. Applications to vector , Vector Optimization to your collection on WonderClub |