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Stability of Time-Variant Discrete-Time Systems (Paperback, 1985 ed.)
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Stability of Time-Variant Discrete-Time Systems (Paperback, 1985 ed.)
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In this monograph some stability properties of linear,
time-variant, discrete-time systems are summarized, where some
properties are well known, some are little-known facts, and a few
may be new. Models for this treatise an the asymp- totical
behaviour of solutions of difference equations are the commonly
known excellent books of CESARI [3] and CONTI [5]. In the tables of
Chapter 1 the definitions and the essen- tial statements an
stability of discrete-time systems are summarized, such that
Chapter 2 to 5 may be regarded as explaining appendices for these
tables. I am grateful to Paul Ludyk, who typed and corrected the
manuscript with great skill and patience, and Alois Ludyk, who drew
the figures with great artistic skill. Gunter Ludyk Bremen, January
1985 Contents Notations 1 1. Introduction and Summary 4 2.
Mathematical Description of Discrete-Time Systems 16 2. 1 State
Equations 16 2. 2 Properties of the Transition Matrix 19 2. 3
LAGRANGE-Identity and GREEN's Formula for Difference Equations 20
2. 4 Estimations for the Norm of the Transition Matrix 21 3.
Stability of Free Discrete-Time Systems 34 3. 1 LJAPUNOW- and
LAGRANGE-Stability 34 3. 2 Short Time Boundedness 40 3. 3
UniformStability 45 3. 4 Asymptotic Stability 63 3. 5 P-stability
70 3. 6 Exponential and Uniform Asymptotic Stability 75 3. 7
Relations between the Stability Glasses 84 4. Stability of Forced
Discrete-Time Systems 86 4. 1 Preliminary Results 86 4. 2
Input-State Stability 93 4.
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