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Mathematics of Control, Signals, and Systems 中科院4区 JCR:Q3 JCR:Q2 SCIE EI PubMed JST
发文量 848
被引量 32,557
影响因子(2025版) 1.125

MCSS is an international journal devoted to mathematical control and system theory, including system theoretic aspects of signal processing. Its unique feature is its focus on mathematical system theory; it concentrates on the mathematical theory of systems with inputs and/or outputs and dynamics that are typically described by deterministic or stochastic ordinary or partial differential equations, differential algebraic equations or difference equations. Potential topics include, but are not limited to, controllability, observability, and realization theory, stability theory of nonlinear systems, optimal control, system identification, mathematical aspects of switched, hybrid, networked, and stochastic systems, and system theoretic aspects of controller design techniques. The editorial policy of MCSS is to publish original and high quality research papers which contain a substantial mathematical contribution. Mathematically oriented survey papers on topics of exceptional interest to the systems and control community will also be considered. Papers which merely apply known mathematical techniques, present algorithms without a mathematical analysis or only describe simulation studies are usually not published. MCSS publishes neither brief papers nor technical notes.

  • 主办单位: SPRINGER LONDON LTD
  • 出版地区: LONDON
  • 出版周期: 季刊
  • 别名: MATH CONTROL SIGNAL;Math. Control Signal Syst.;Mathematics of Control, Signals & Systems;MATHEMATICS OF CONTROL SIGNALS AND SYSTEMS;控制、信号和系统数学
  • 国际标准连续出版物号/电子版 ISSN 0932-4194 / EISSN 1435-568X
  • 创刊时间: 1988年
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  • 主办单位:SPRINGER LONDON LTD
  • 地  址: LONDON

期刊简介

MCSS is an international journal devoted to mathematical control and system theory, including system theoretic aspects of signal processing. Its unique feature is its focus on mathematical system theory; it concentrates on the mathematical theory of systems with inputs and/or outputs and dynamics that are typically described by deterministic or stochastic ordinary or partial differential equations, differential algebraic equations or difference equations. Potential topics include, but are not limited to, controllability, observability, and realization theory, stability theory of nonlinear systems, optimal control, system identification, mathematical aspects of switched, hybrid, networked, and stochastic systems, and system theoretic aspects of controller design techniques. The editorial policy of MCSS is to publish original and high quality research papers which contain a substantial mathematical contribution. Mathematically oriented survey papers on topics of exceptional interest to the systems and control community will also be considered. Papers which merely apply known mathematical techniques, present algorithms without a mathematical analysis or only describe simulation studies are usually not published. MCSS publishes neither brief papers nor technical notes.