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Mathematics of Control, Signals, and Systems - Springer Nature | 2024 Impact Factor:1.8 | Cite Score:4.0 | Q1

Mathematics of Control, Signals, and Systems Journal

Impact Factor and Journal Rank of Mathematics of Control, Signals, and Systems

  • About: MCSS is a peer-reviewed journal that is dedicated to advancing the field of mathematical control and system theory. It focuses on the mathematical foundations of systems with inputs and/or outputs, which are often characterized by deterministic or stochastic differential equations, differential algebraic equations, or difference equations. The journal welcomes papers that contribute significantly to theoretical advancements in these areas.
  • Key Topics Covered
    The journal covers a wide range of topics within mathematical control and system theory, including:
  • Controllability, Observability, and Realization Theory: Studies on the ability to control and observe system states, and the realization of system models.
    Stability Theory of Nonlinear Systems: Theoretical investigations into the stability properties of nonlinear dynamic systems.
    System Identification: Methods and algorithms for identifying models of dynamic systems from observed data.
    Mathematical Aspects of Switched, Hybrid, Networked, and Stochastic Systems: Analysis and synthesis techniques for systems with complex behaviors, including stochastic and hybrid systems.
    System Theoretic Aspects of Optimal Control and Controller Design Techniques: Theoretical foundations and methodologies for optimal control and design of controllers.
    Application-Oriented Papers: Papers that apply theoretical contributions to practical systems or demonstrate significant theoretical advancements in applied contexts.
  • Impact and Significance
    MCSS serves as a critical resource for:
  • Advancing Theory: By publishing high-quality research that advances the mathematical foundations of control and system theory.
    Interdisciplinary Research: Bridging mathematical theory with applications in engineering, physics, biology, and other fields.
    Global Collaboration: Facilitating international collaboration among researchers and practitioners in mathematical system theory.
    Educational Resource: Providing insights and knowledge for academics, students, and professionals interested in mathematical control and system theory.

  • Editor-in-Chief:  Lars Grüne

  • Scope: Mathematics of Control, Signals, and Systems is a peer-reviewed journal that publishes original research articles, reviews, and technical notes on mathematical theories and applications in control, signals, and systems. Scope: The journal covers a wide range of topics within control theory, signal processing, and systems science, including:
  • Control Theory: Mathematical foundations of control systems, optimal control, robust control, adaptive control, and nonlinear control.
  • Signal Processing: Theory and algorithms for signal analysis, filtering, transformation, and extraction of information from signals.
  • Systems Theory: Mathematical modeling, stability analysis, stochastic systems, system identification, and estimation theory.
  • Optimization: Optimization methods applied to control systems, signal processing, and system design.
  • Networked Control Systems: Control and estimation in networked and distributed systems.
  • Machine Learning for Control and Signals: Applications of machine learning techniques in control theory and signal processing.
  • Applications: Real-world applications in areas such as robotics, automotive systems, aerospace, biomedical engineering, and communications.
  • Latest Research Topics for PhD in Computer Science

  • Print ISSN:  09324194

    Electronic ISSN:  1435568X

  • Abstracting and Indexing:  SCOPUS, Science Citation Index Expanded

  • Imapct Factor 2024:  1.8

  • Subject Area and Category:   Computer Science, Signal Processing, Engineering, Control and Systems Engineering, Mathematics, Applied Mathematics, Control and Optimization

  • Publication Frequency:  

  • H Index:  44

  • Best Quartile:

    Q1:  Applied Mathematics

    Q2:  

    Q3:  

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  • Cite Score:  4.0

  • SNIP:  1.902

  • Journal Rank(SJR):  1.246