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01116nam 2200301 c 4500
000003919983
20220101120000
090616s2008 gw 000 ger
▼a 354077646X:
▼c US$170.00
▼a 211070
▼c 211070
▼l WM0000012641
▼a HB139
▼a HB139
▼b O62
▼a Grass, Dieter
▼a Optimal Control of Nonlinear Processes:
▼b with applications in drugs, corruption, and terror/
▼d Dieter Grass;
▼e Jonathan P. Caulkins;
▼e Gustav Feichtinger;
▼e Gernot Tragler;
▼e Doris A. Behrens
▼a Berlin:
▼b Springer,
▼c 2008.
▼a 551 p.;
▼c 25 cm.
▼a OPTIMAL
▼a CONTROL
▼a NONLINEAR
▼a PROCESSES
▼a APPLICATIONS
▼a DRUGS
▼a CORRUPTION
▼a TERROR
▼a Control theory
▼a Mathematical optimization
▼a Differential equations
▼a Jonathan P. Caulkins
▼a Gustav Feichtinger
▼a Gernot Tragler
▼a Doris A. Behrens
▼a Caulkins, Jonathan P.
▼a Feichtinger, Gustav
▼a Tragler, Gernot
▼a Behrens, Doris A.
▼a with applications in drugs, corruption, and terror
▼b US$170.00
▼a 단행본
| 자료유형 : | 단행본 |
|---|---|
| ISBN : | 354077646X: |
| 분류기호 : | HB139 |
| 개인저자 : | Grass, Dieter |
| 서명/저자사항 : | Optimal Control of Nonlinear Processes: with applications in drugs, corruption, and terror/ Dieter Grass; Jonathan P. Caulkins; Gustav Feichtinger; Gernot Tragler; Doris A. Behrens |
| 발행사항 : | Berlin: Springer, 2008. |
| 형태사항 : | 551 p.; 25 cm. |
| 개인저자 : | Jonathan P. Caulkins |
| 개인저자 : | Gustav Feichtinger |
| 개인저자 : | Gernot Tragler |
| 개인저자 : | Doris A. Behrens |
| 개인저자 : | Caulkins, Jonathan P. |
| 개인저자 : | Feichtinger, Gustav |
| 개인저자 : | Tragler, Gernot |
| 개인저자 : | Behrens, Doris A. |
| 언어 | 독일어 |
권 호 :
발행년 : 2008
발행처 : Springer
서 명 : Optimal Control of Nonlinear Processes:with applications in drugs, corruption, and terror
목차
Part I. Background
1. Introduction
2. Continuous-Time Dynamical Systems
Part II. Applied Optimal Control
3. Tour d'Horizon : Optimal Control
4. The Path to Deeper Insight : From Lagrange to Pontryagin
5. Multiple Equilibria, Points of Indifference, and Thresholds
Part III. Advanced Topics
6. Higher-Dimensional Models
7. Numerical Methods for Discounted Systems of Infinite Horizon
8. Extensions of the Maximum Principle
Part IV. Appendices
A. Mathematical Background
B. Derivations and Proofs of Technical Results
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