Neural-Network-Based Terminal Sliding-Mode Control of Robotic Manipulators Including Actuator Dynamics
By Liangyong Wang, Tianyou Chai, Lianfei Zhai. IEEE transactions on industrial electronics (1982. Print), 2009
550 citations recorded by the source corpus.
Subfields: Control and Systems Engineering
View Paper: https://www.semanticscholar.org/paper/5dbdcf0c58b75dfed4363ba315b6c765882f335a
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In Control and Systems Engineering
- Xinghuo Yu
- Zhihong Man
- Yong Feng
- Kamal Al-Haddad
- Michael I. Friswell
- Qinglei Hu
- Boyan Jiang
- Jinzhi Wang
Citations in the corpus
- Fixed-Time Attitude Control for Rigid Spacecraft With Actuator Saturation and Faults (2016, methodology): “Remark 2: The switching method (5) is inspired by [19] and [20] to avoid the singularity.”
- Sliding-Mode Robot Control With Exponential Reaching Law (2011, methodology): “Finally, a neural-network sliding-mode approach is proposed in [ 13 ] to control a robot manipulator.”
- Finite-Time Attitude Tracking Control for Spacecraft Using Terminal Sliding Mode and Chebyshev Neural Network (2011, unknown): “Motivated by the work of [23], we propose a modified fast TSM manifold as”
- Terminal Sliding Mode Control – An Overview (2021, background): “In [88], a neural network-based TSMC was de-”
- Adaptive attitude tracking control for rigid spacecraft with finite-time convergence (2013, unknown): “A modified TSMS (Wang et al., 2009) s = ẋ + k1β(x) is proposed with β(x) as β(x) = x r1 r2 , if s̄ = 0 or s̄ ≠ 0, |x| ≥ ε ι1x + ι2 sgn(x)x2, if s̄ ≠ 0, |x| < ε (1) with ι1 = (2 − r1 r2 )ε r1 r2 −1, ι2 = ( r1 r2 − 1)ε r1 r2 −2, s̄ = ẋ + k1x r1 r2 and sgn(·) denotes the signum function. ε > 0 is…”
- Partial Integrated Missile Guidance and Control with Finite Time Convergence (2013, methodology): “The singularity was avoided in [13] bymaking a smooth modification to the commonly used terminal sliding surface.”