References

[1] Jun-Guo Lu , Yang-Quan Chen . Robust Stability and Stabilization of Fractional-Order Interval Systems with the Fractional Order $\alpha$: The $0?\alpha?1$ Case. IEEE Trans Automat Contr, 2010, 55: 152-158 CrossRef Google Scholar http://scholar.google.com/scholar_lookup?title=Robust Stability and Stabilization of Fractional-Order Interval Systems with the Fractional Order $\alpha$: The $0?\alpha?1$ Case&author=Jun-Guo Lu &author=Yang-Quan Chen &publication_year=2010&journal=IEEE Trans Automat Contr&volume=55&pages=152-158

[2] Liang S, Peng C, Wang Y. Improved linear matrix inequalities stability criteria for fractional order systems and robust stabilization synthesis: the $0~<\alpha<1~$ case. Control Theory Applications, 2013, 29: 531--535 DOI:10.7641/CTA.2013.20674. Google Scholar http://scholar.google.com/scholar_lookup?title=Liang S, Peng C, Wang Y. Improved linear matrix inequalities stability criteria for fractional order systems and robust stabilization synthesis: the $0~<\alpha<1~$ case. Control Theory Applications, 2013, 29: 531--535 DOI:10.7641/CTA.2013.20674&

[3] Zhang X, Chen Y Q. Admissibility and robust stabilization of continuous linear singular fractional order systems with the fractional order $\alpha$: the $0~<\alpha<1~$ case. ISA Trans, 2018, 82: 42-50 CrossRef PubMed Google Scholar http://scholar.google.com/scholar_lookup?title=Admissibility and robust stabilization of continuous linear singular fractional order systems with the fractional order $\alpha$: the $0~<\alpha<1~$ case&author=Zhang X&author=Chen Y Q&publication_year=2018&journal=ISA Trans&volume=82&pages=42-50

[4] Wei Y H, Chen Y Q, Cheng S S, et al. Completeness on the stability criterion of fractional order LTI systems. Fractional Calculus and Applied Analysis, 2017, 20: 159-172. Google Scholar http://scholar.google.com/scholar_lookup?title=Wei Y H, Chen Y Q, Cheng S S, et al. Completeness on the stability criterion of fractional order LTI systems. Fractional Calculus and Applied Analysis, 2017, 20: 159-172&

[5] Lin C, Chen B, Wang Q G. Static output feedback stabilization for fractional-order systems in T-S fuzzy models. Neurocomputing, 2016, 218: 354-358 CrossRef Google Scholar http://scholar.google.com/scholar_lookup?title=Static output feedback stabilization for fractional-order systems in T-S fuzzy models&author=Lin C&author=Chen B&author=Wang Q G&publication_year=2016&journal=Neurocomputing&volume=218&pages=354-358

[6] Song X N, Wang Z. Dynamic Output Feedback Control for Fractional-Order Systems. Asian J Control, 2013, 15: 834-848 CrossRef Google Scholar http://scholar.google.com/scholar_lookup?title=Dynamic Output Feedback Control for Fractional-Order Systems&author=Song X N&author=Wang Z&publication_year=2013&journal=Asian J Control&volume=15&pages=834-848

[7] Ji Y D, Qiu J Q. Stabilization of fractional-order singular uncertain systems.. ISA Trans, 2015, 56: 53-64 CrossRef PubMed Google Scholar http://scholar.google.com/scholar_lookup?title=Stabilization of fractional-order singular uncertain systems.&author=Ji Y D&author=Qiu J Q&publication_year=2015&journal=ISA Trans&volume=56&pages=53-64

[8] Lin C, Chen B, Shi P, et al. Necessary and sufficient conditions of observer-based stabilization for a class of fractional-order descriptor systems. Systems $\&$ Control Letters, 2018, 112: 31-35. Google Scholar http://scholar.google.com/scholar_lookup?title=Lin C, Chen B, Shi P, et al. Necessary and sufficient conditions of observer-based stabilization for a class of fractional-order descriptor systems. Systems $\&$ Control Letters, 2018, 112: 31-35&

[9] Podlubny I. Fractional Differential Equations. New York: Academic Press, 1999. Google Scholar http://scholar.google.com/scholar_lookup?title=Podlubny I. Fractional Differential Equations. New York: Academic Press, 1999&