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Philosophy of nonlinear control system
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ISBN: 0849371279 9780849371271 Year: 1990 Volume: vol *2 Publisher: Moscow Boca Raton Ann Arbor Boston Mir Publishers CRC Press

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Optimal control of diffusion processes
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ISSN: 02693674 ISBN: 0470213272 9780470213278 Year: 1989 Volume: 203 Publisher: New York Longman Scientific & Technical


Book
Control systems
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ISBN: 0470235160 Year: 1995 Publisher: New York ; Chichester ; Toronto John Wiley and Sons

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A stochastic maximum principle for optimal control of diffusions
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ISBN: 0582988934 Year: 1986 Volume: vol 151 Publisher: Harlow Longman scientific & technical

H [infinity symbol]-optimal control and related minimax design problems : a dynamic game approach
Authors: ---
ISBN: 3764335548 0817635548 1489935630 1489935614 9783764335540 Year: 1991 Volume: vol *2 Publisher: Basel Birkhäuser

The stability theory of stream ciphers
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ISBN: 0387549730 3540549730 3540466266 Year: 1991 Volume: 561 Publisher: Berlin ; New York, NY : Springer-Verlag,

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Abstract

Secure message transmission is of extreme importance in today's information-based society. Stream encryption is a practically important means to this end. This monograph is devoted to a new aspect of stream ciphers, namely the stability theory of stream ciphers, with the purpose of developing bounds on complexity which can form part of the basis for a general theory of data security and of stabilizing stream-cipher systems. The approach adopted in this monograph is new. The topic is treated by introducing measure indexes on the security of stream ciphers, developing lower bounds on these indexes, and establishing connections among them. The treatment involves the stability of boolean functions, the stability of linear complexity of key streams, the period stability of key streams, and the stability of source codes. Misleading ideas about stream ciphers are exposed and new viewpoints presented. The numerous measure indexes and bounds on them that are introduced here, the approach based on spectrum techniques, andthe ten open problems presented will all be useful to the reader concerned with analyzing and designing stream ciphers for securing data.

Keywords

Bedieningstheorie --- Chiffres --- Cijfers --- Ciphers --- Commande [Theorie de la ] --- Control theory --- Stabiliteit --- Stability --- Stabilité --- Chiffres (Cryptographie) --- Théorie de la commande --- 681.3*E3 --- Dynamics --- Mechanics --- Motion --- Vibration --- Benjamin-Feir instability --- Equilibrium --- Machine theory --- Codes --- Contractions --- Signs and symbols --- Symbolism --- Abbreviations --- Code names --- Cryptography --- Writing --- Data encryption: data encryption standard; DES; public key cryptosystems --- 681.3*E3 Data encryption: data encryption standard; DES; public key cryptosystems --- Théorie de la commande --- Stabilité --- Stream ciphers --- State ciphers --- Control theory. --- Stability. --- Ciphers. --- Data encryption (Computer science). --- Computer security. --- Operating systems (Computers). --- Numerical analysis. --- Cryptology. --- Systems and Data Security. --- Operating Systems. --- Numerical Analysis. --- Data encoding (Computer science) --- Encryption of data (Computer science) --- Computer security --- Mathematical analysis --- Computer operating systems --- Computers --- Disk operating systems --- Systems software --- Computer privacy --- Computer system security --- Computer systems --- Cyber security --- Cybersecurity --- Electronic digital computers --- Protection of computer systems --- Security of computer systems --- Data protection --- Security systems --- Hacking --- Operating systems --- Protection --- Security measures

Numerical methods for optimal control problems with state constraints
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ISBN: 3540662146 3540486623 Year: 1999 Volume: 1707 Publisher: Berlin : Springer,

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While optimality conditions for optimal control problems with state constraints have been extensively investigated in the literature the results pertaining to numerical methods are relatively scarce. This book fills the gap by providing a family of new methods. Among others, a novel convergence analysis of optimal control algorithms is introduced. The analysis refers to the topology of relaxed controls only to a limited degree and makes little use of Lagrange multipliers corresponding to state constraints. This approach enables the author to provide global convergence analysis of first order and superlinearly convergent second order methods. Further, the implementation aspects of the methods developed in the book are presented and discussed. The results concerning ordinary differential equations are then extended to control problems described by differential-algebraic equations in a comprehensive way for the first time in the literature.

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