Research on dynamic systems often necessitates the mathematical modeling of system behavior to understand and predict their performance. A significant class of physical systems can be represented using Differential-Algebraic Equations (DAEs), commonly referred to as singular systems. This chapter focuses on a novel category of singular linear systems characterized by the presence of non-integer order derivatives, offering a fresh perspective on the analysis and control of such systems.

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Admissibility Analysis of Singular Fractional-Order Systems

  • Saliha Marir,
  • Mohammed Chadli

摘要

Research on dynamic systems often necessitates the mathematical modeling of system behavior to understand and predict their performance. A significant class of physical systems can be represented using Differential-Algebraic Equations (DAEs), commonly referred to as singular systems. This chapter focuses on a novel category of singular linear systems characterized by the presence of non-integer order derivatives, offering a fresh perspective on the analysis and control of such systems.