Advanced Fractional-Order Control and Applications
Abstract：With the development of complex system control towards high-dimensional and nonlinear directions, fractional calculus has become an important theory to break through the limitations of traditional integer-order control due to its inherent advantages of 'memory and inheritance'. The core value of fractional-order control lies in its essential adaptability to complex systems: on one hand, fractional differential operators significantly improve the modeling accuracy of viscoelastic materials, diffusion processes, and biological neural networks by introducing historical state dependencies; on the other hand, fractional-order controllers, with their additional adjustment degrees of freedom, show potential for superior robustness, disturbance rejection, and dynamic response regulation compared to integer-order methods. In recent years, with breakthroughs in stability analysis of fractional-order systems, numerical algorithm optimization, and hardware implementation technology, this field has entered a critical stage of engineering application.
Machine-generated Keywords：
Publication Date：2025-06-30
Online Publishing Date：2025-08-15(First online date of this platform, not the publication date of the document)
Pages：1( 1065 )