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Lin Tie
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2020 – today
- 2024
- [j30]Wenyu Zhao, Lin Tie:
Near-Controllability of Bilinear Systems Through Near-Transitivity: A New Lie-Algebraic Notion. IEEE Trans. Autom. Control. 69(12): 8277-8292 (2024) - [i3]Linqing Chen, Weilei Wang, Zilong Bai, Peng Xu, Yan Fang, Jie Fang, Wentao Wu, Lizhi Zhou, Ruiji Zhang, Yubin Xia, Chaobo Xu, Ran Hu, Licong Xu, Qijun Cai, Haoran Hua, Jing Sun, Jin Liu, Tian Qiu, Haowen Liu, Meng Hu, Xiuwen Li, Fei Gao, Yufu Wang, Lin Tie, Chaochao Wang, Jianping Lu, Cheng Sun, Yixin Wang, Shengjie Yang, Yuancheng Li, Lu Jin, Lisha Zhang, Fu Bian, Changyang Tu:
PharmGPT: Domain-Specific Large Language Models for Bio-Pharmaceutical and Chemistry. CoRR abs/2406.18045 (2024) - 2023
- [j29]Lingxiang Cheng
, Lin Tie:
Small-controllability of two-dimensional state-affine nonlinear systems. Int. J. Control 96(5): 1261-1271 (2023) - [j28]Lin Tie:
Controllability of discrete-time inhomogeneous bilinear systems with real spectrum: Algebraically verifiable criteria. J. Frankl. Inst. 360(3): 1706-1732 (2023) - [j27]Lin Tie
Controllability of Continuous-Time Bilinear Systems Without Using the Lie-Algebraic Conditions: A New Perspective. IEEE Trans. Autom. Control. 68(4): 2094-2108 (2023) - 2022
- [j26]Jiapeng Liu, Lin Tie:
Structural controllability and structural near-controllability of a class of discrete-time bilinear systems. Int. J. Control 95(8): 2024-2036 (2022) - [j25]Lingxiang Cheng
Constrained controllability of discrete-time bilinear systems. Int. J. Syst. Sci. 53(2): 431-446 (2022) - [j24]Lin Tie:
Positive-Controllability, Positive-Near-Controllability, and Canonical Forms of Driftless Discrete-Time Bilinear Systems. J. Syst. Sci. Complex. 35(4): 1225-1243 (2022) - [j23]Lin Tie
Algebraic Criteria on Controllability and Positive-Controllability of Discrete-Time Bilinear Systems: Seeking Nonzero Entries. IEEE Trans. Autom. Control. 67(4): 1744-1759 (2022) - 2021
- [j22]Lin Tie:
Controllability and near-controllability of a class of discrete-time inhomogeneous bilinear systems. Int. J. Control 94(11): 3022-3037 (2021) - [c11]Wei Zhang, Lin Tie, Jr-Shin Li:
Controllability of Sobolev-Type Linear Ensemble Systems. CDC 2021: 4097-4102 - 2020
- [j21]Bowen Su, Lin Tie:
Stabilisation of discrete-time bilinear systems by constant control inputs. Int. J. Control 93(3): 700-712 (2020) - [j20]Lin Tie:
Output-Controllability and Output-Near-Controllability of Driftless Discrete-Time Bilinear Systems. SIAM J. Control. Optim. 58(4): 2114-2142 (2020) - [j19]Jr-Shin Li, Wei Zhang, Lin Tie:
On Separating Points for Ensemble Controllability. SIAM J. Control. Optim. 58(5): 2740-2764 (2020) - [c10]Linxiang Cheng, Jiapeng Liu, Lin Tie:
Minimum-energy Control of Nearly-controllable Discrete-time Bilinear Systems with Nondiagonalizable Structure. ICCA 2020: 925-930
2010 – 2019
- 2019
- [j18]Xiaoming Guo, Jing Zhang, Lin Tie, Mingqiang Luo:
HS-SA-Based Precise Modeling of the Aircraft Fuel Center of Gravity Using Sensors Data. Sensors 19(11): 2457 (2019) - 2017
- [j17]Lin Tie:
On controllability of homogeneous and inhomogeneous discrete-time multi-input bilinear systems in dimension two. Int. J. Control 90(8): 1752-1768 (2017) - [c9]Lin Tie, Wei Zhang, Jr-Shin Li:
Controllability of linear ensemble systems with constant drift and linear parameter variation. CCTA 2017: 1129-1134 - 2016
- [j16]Zongyu Zuo
Distributed robust finite-time nonlinear consensus protocols for multi-agent systems. Int. J. Syst. Sci. 47(6): 1366-1375 (2016) - [j15]Lin Tie:
On controllability, near-controllability, controllable subspaces, and nearly-controllable subspaces of a class of discrete-time multi-input bilinear systems. Syst. Control. Lett. 97: 36-47 (2016) - [j14]Lin Tie:
On controllability of discrete-time bilinear systems by near-controllability. Syst. Control. Lett. 98: 14-24 (2016) - [c8]Lin Tie, Jr-Shin Li:
On controllability of discrete-time linear ensemble systems with linear parameter variation. ACC 2016: 6357-6362 - [c7]Lin Tie:
On near-controllability of discrete-time bilinear systems using a minimum-time control. CDC 2016: 4484-4489 - [c6]Lin Tie:
On small-controllability and near-reachability of a class of discrete-time bilinear systems. ECC 2016: 855-860 - 2015
- [j13]Lin Tie, Yan Lin:
On controllability of two-dimensional discrete-time bilinear systems. Int. J. Syst. Sci. 46(10): 1741-1751 (2015) - [j12]David L. Elliott
Comments on "A Controllability Counterexample" and the Continuation Lemma. IEEE Trans. Autom. Control. 60(4): 1169-1171 (2015) - [c5]Lin Tie:
On controllability of discrete-time multi-input inhomogeneous bilinear systems without drift. ACC 2015: 1327-1332 - 2014
- [j11]Lin Tie:
On controllability and near-controllability of discrete-time inhomogeneous bilinear systems without drift. Autom. 50(7): 1898-1908 (2014) - [j10]Zongyu Zuo
A new class of finite-time nonlinear consensus protocols for multi-agent systems. Int. J. Control 87(2): 363-370 (2014) - [j9]Lin Tie:
On small-controllability and controllability of a class of nonlinear systems. Int. J. Control 87(10): 2167-2175 (2014) - [j8]Lin Tie, Kai-Yuan Cai, Yan Lin:
On small-controllability of a class of Hammerstein-nonlinear systems - an implicit function approach. Int. J. Syst. Sci. 45(9): 1991-1998 (2014) - [j7]Lin Tie:
A root locus approach to near-controllability of a class of discrete-time bilinear systems with applications to Hermitian matrices. J. Frankl. Inst. 351(3): 1810-1821 (2014) - [j6]Lin Tie:
On Near-Controllability, Nearly Controllable Subspaces, and Near-Controllability Index of a Class of Discrete-Time Bilinear Systems: A Root Locus Approach. SIAM J. Control. Optim. 52(2): 1142-1165 (2014) - [c4]Zongyu Zuo, Wen Yang, Lin Tie, Deyuan Meng:
Fixed-time consensus for multi-agent systems under directed and switching interaction topology. ACC 2014: 5133-5138 - [c3]Lin Tie:
On controllability of driftless inhomogeneous bilinear systems. CDC 2014: 3161-3166 - [i2]Lin Tie:
On Controllability and Near-controllability of Multi-input Discrete-time Bilinear Systems in Dimension Two. CoRR abs/1401.5567 (2014) - [i1]Lin Tie:
On Near-controllability, Nearly-controllable Subspaces, and Near-controllability Index of a Class of Discrete-time Bilinear Systems: A Root Locus Approach. CoRR abs/1401.6651 (2014) - 2013
- [j5]Lin Tie, Kai-Yuan Cai, Yan Lin:
A linear algebraic criterion for controllability of both continuous-time and discrete-time symmetric bilinear systems. J. Frankl. Inst. 350(4): 898-910 (2013) - [j4]Lin Tie:
On nearly-controllable subspaces of a class of discrete-time bilinear systems. J. Syst. Sci. Complex. 26(4): 512-526 (2013) - [c2]Lin Tie:
On stabilization of continuous-time and discrete-time symmetric bilinear systems by constant controls. ASCC 2013: 1-6 - [c1]Lin Tie, Yan Lin:
On near-controllability of a class of three-dimensional discrete-time bilinear systems. ASCC 2013: 1-6 - 2011
- [j3]Lin Tie, Kai-Yuan Cai, Yan Lin:
On controllability of discrete-time bilinear systems. J. Frankl. Inst. 348(5): 933-940 (2011) - [j2]Lin Tie, Kai-Yuan Cai:
On near-controllability and stabilizability of a class of discrete-time bilinear systems. Syst. Control. Lett. 60(8): 650-657 (2011) - 2010
- [j1]Lin Tie, Kai-Yuan Cai, Yan Lin:
On Uncontrollable Discrete-Time Bilinear Systems Which are "Nearly" Controllable. IEEE Trans. Autom. Control. 55(12): 2853-2858 (2010)
Coauthor Index
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