Titlebook: Mathematical Systems Theory; Proceedings of the I Giovanni Marchesini,Sanjoy Kumar Mitter Conference proceedings 1976 Springer-Verlag Berli

和尚吃肉片

书目名称Mathematical Systems Theory影响因子(影响力)




书目名称Mathematical Systems Theory影响因子(影响力)学科排名




书目名称Mathematical Systems Theory网络公开度




书目名称Mathematical Systems Theory网络公开度学科排名




书目名称Mathematical Systems Theory被引频次




书目名称Mathematical Systems Theory被引频次学科排名




书目名称Mathematical Systems Theory年度引用




书目名称Mathematical Systems Theory年度引用学科排名




书目名称Mathematical Systems Theory读者反馈




书目名称Mathematical Systems Theory读者反馈学科排名

extinguish

On Invariants, Canonical Forms and Moduli for Linear, Constant, Finite Dimensional, Dynamical System, G an n × m matrix, and H an p × n matrix; i.e. there are m inputs, p outputs and the state space dimension is n. The dynamical system itself is . or, if one prefers discrete time systems . A change of coordinates in state space changes the triple of matrices (F,G,H) into the triple (SFS., SG, HS.)

lavish

System Invariants under Feedback and Cascade Controlo the study is the fact that the set of all transfer functions with denominators in a prescribed set S, is a principal ideal domain ℝ. (§1). This observation enables us to immediately conclude that the orbit of a ℝ. -transfer matrix H under a suitably defined group of transformations corresponding t

贪婪地吃

Linear Difference Systems on Partially Ordered Sets A subring of the incidence algebra of the time set acts on the state-module, and the resulting input and output functors lead to a realization theory for time-varying difference equations. The resulting canonical realizations can be computed explicitly and generalize the classical theory of weighti

faultfinder

怕失去钱

homocysteine

Psa617

A Formal Power Series Approach to Canonical Realization of Bilinear Input-Output Maps shown that for bilinear i/o mans characterized by realizable series the set of Nerode states (or canonical states) can be embedded in a finite dimensional vector snace. The dynamics of the state is then described by recursive equations of “bilinear structure”.

fatty-streak

High Order Algebraic Conditions for Controllabilitydmissible control is a Lebesgue measurable function u with components |u.(t)| ≤ 1. a(t,p, ϑ) will denote the set of all points attainable at time t ≥ 0 by solutions of ϑ corresponding to all admissible controls; T. (•)p will denote the solution of ϑ corresponding to u = 0 . Our problem is to determi

Maximize