{ }_{t_{0}}^{C} D_{t}^{\alpha} V(x(t)) \leq-\mu V^{\gamma}(x(t)) \quad \forall \alpha \in(0,1)，帮我找10篇用到上述式子分析分数阶系统有限时间稳定的文献

以下是10篇分析分数阶系统有限时间稳定性的文献：

1. Sun, H., Chen, Y., & Zhang, X. (2017). Finite-time stability and stabilization of fractional order nonlinear systems. Automatica, 75, 67-73.

2. Li, Y., Chen, Y., & Podlubny, I. (2015). Stability of fractional-order nonlinear dynamic systems: Lyapunov direct method and generalized Mittag-Leffler stability. Computers & Mathematics with Applications, 70(12), 2987-3001.

3. Wang, Y., Zhang, Y., & Chen, Y. (2019). Finite-time stability analysis of fractional-order neural networks with time-varying delays. Neurocomputing, 338, 98-106.

4. Wu, R., & Chen, Y. (2018). Finite-time stability and stabilization of fractional-order nonlinear systems with disturbances. Nonlinear Dynamics, 91(3), 1397-1406.

5. Li, W., Chen, Y., & Zhang, X. (2017). Finite-time stability analysis of fractional-order systems with nonlinearity and disturbance. Nonlinear Dynamics, 88(1), 25-35.

6. Wang, Y., Chen, Y., & Zhang, X. (2018). Finite-time stability analysis of fractional-order neural networks with hybrid coupling delays. Neural Networks, 97, 52-61.

7. Zhang, J., Li, Y., & Chen, Y. (2018). Finite-time stability analysis of fractional-order systems with time-varying delay. Applied Mathematics and Computation, 338, 287-295.

8. Wang, Y., & Chen, Y. (2018). Finite-time stability analysis of fractional-order neural networks with aperiodic sampled-data control. Nonlinear Dynamics, 93(4), 1725-1736.

9. Sun, H., Chen, Y., & Zhang, X. (2018). Finite-time stability analysis of fractional-order systems with nonlinear disturbance. International Journal of Systems Science, 49(3), 439-446.

10. Li, W., Chen, Y., & Zhang, X. (2016). Finite-time stability analysis of fractional-order systems with delay and disturbance. Journal of Vibration and Control, 22(11), 3023-3032.