Uniform Stability of a Class of Fractional‐Order Nonautonomous Systems with Multiple Time Delays
T Zou, J Qu, Y Chai, M Guo, C Liu - Journal of Applied …, 2014 - Wiley Online Library
T Zou, J Qu, Y Chai, M Guo, C Liu
Journal of Applied Mathematics, 2014•Wiley Online LibraryIn mathematics, to a large extent, control theory addresses the stability of solutions of
differential equations, which can describe the behavior of dynamic systems. In this paper, a
class of fractional‐order nonautonomous systems with multiple time delays modeled by
differential equations is considered. A sufficient condition is established for the existence
and uniqueness of solutions for such systems involving Caputo fractional derivative, and the
uniform stability of solution is studied. At last, two examples are given to demonstrate the …
differential equations, which can describe the behavior of dynamic systems. In this paper, a
class of fractional‐order nonautonomous systems with multiple time delays modeled by
differential equations is considered. A sufficient condition is established for the existence
and uniqueness of solutions for such systems involving Caputo fractional derivative, and the
uniform stability of solution is studied. At last, two examples are given to demonstrate the …
In mathematics, to a large extent, control theory addresses the stability of solutions of differential equations, which can describe the behavior of dynamic systems. In this paper, a class of fractional‐order nonautonomous systems with multiple time delays modeled by differential equations is considered. A sufficient condition is established for the existence and uniqueness of solutions for such systems involving Caputo fractional derivative, and the uniform stability of solution is studied. At last, two examples are given to demonstrate the applicability of our results.

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