Bumptious
发表于 2025-3-30 09:19:40
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Needlework
发表于 2025-3-30 15:31:02
0170-8643 communication gab a series of introductory tutoriallectures were given byspecialists in the above-mentionedfields. There were complemented by somekey survey papers onmore recent research, as well as by papers representingoriginal research in these areas.978-3-540-47480-7Series ISSN 0170-8643 Series E-ISSN 1610-7411
entitle
发表于 2025-3-30 18:51:53
Topological approaches to robustness, metric which induces the graph topology. The robustness of feedback systems under gap-ball uncertainty will be considered, as well as the optimization of robustness. A class of infinite dimensional systems will be described which can be approximated by finite dimensional ones and which admit ration
物种起源
发表于 2025-3-30 21:07:17
Case Studies: From Theory to Practice, metric which induces the graph topology. The robustness of feedback systems under gap-ball uncertainty will be considered, as well as the optimization of robustness. A class of infinite dimensional systems will be described which can be approximated by finite dimensional ones and which admit ration
Conclave
发表于 2025-3-31 03:02:36
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不合
发表于 2025-3-31 06:42:05
Riccati equations arising from boundary and point control problems, for partial differential equations (P.D.E.’s). As the Riccati theory rests on dynamical properties of the underlying P.D.E.’s (such as regularity, exact controllability, stabilization, etc.), particular emphasis will be paid to these. To this end, P.D.E. methods (including pseudo-differential techn
画布
发表于 2025-3-31 11:21:30
A state-space approach to ,,-control problems for infinite-dimensional systems, complete generalization of the finite-dimensional result: the problem is solvable if and only if two coupled Riccati equations have stabilizing solutions; all sub-optimal controllers can be parametrized in terms of these solutions.
清洗
发表于 2025-3-31 14:43:27
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现晕光
发表于 2025-3-31 19:35:52
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枯燥
发表于 2025-4-1 00:39:52
Robust controllers for infinite-dimensional systems,he transfer function of additive, multiplicative and coprime-factor types. Explicit formulas are given for the maximal robustness margin, as well as for both infinite-dimensional and finite-dimensional robustly stabilizing controllers which achieve an a priori robustness margin.