2021
DOI: 10.1109/taes.2020.3009542
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Fault-Tolerant Attitude Stabilization for Spacecraft With Low-Frequency Actuator Updates: An Integral-Type Event-Triggered Approach

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Cited by 32 publications
(18 citation statements)
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“…Cai et al (2008) and an alternative form refers to Zhang et al (2020a); ω3×1 is the angular velocity that is defined by the body-fixed frame with respect to the inertial-frame and expressed in body-fixed frame; col(q3×1,q0) is the unit-quaternion used to express the attitude with constraint qnormal⊤q+q02=1; (·)× represents a skew-symmetric matrix. d=[d1,d2,d3]normal⊤3×1 denotes the external disturbances; generally, di, i=true{1,2,3true} is used in the following configuration: where h i 0 , h ij are unknown amplitudes; Ω ij are the unknown phases; ω ij are related to the angular velocity (Zhang et al , 2020a; Shen et al , 2017); τn×1 represents the nominal control commands that are generated by the control command generator; and …”
Section: Spacecraft Attitude Control Structurementioning
confidence: 99%
“…Cai et al (2008) and an alternative form refers to Zhang et al (2020a); ω3×1 is the angular velocity that is defined by the body-fixed frame with respect to the inertial-frame and expressed in body-fixed frame; col(q3×1,q0) is the unit-quaternion used to express the attitude with constraint qnormal⊤q+q02=1; (·)× represents a skew-symmetric matrix. d=[d1,d2,d3]normal⊤3×1 denotes the external disturbances; generally, di, i=true{1,2,3true} is used in the following configuration: where h i 0 , h ij are unknown amplitudes; Ω ij are the unknown phases; ω ij are related to the angular velocity (Zhang et al , 2020a; Shen et al , 2017); τn×1 represents the nominal control commands that are generated by the control command generator; and …”
Section: Spacecraft Attitude Control Structurementioning
confidence: 99%
“…The system attitude dynamic model is expressed by Zhang et al (2021a): where J(t)=J¯+ΔJ3×3 denotes the inertia matrix which is a time-varying symmetric matrix, besides trueJ¯ and Δ J are the constant and time-varying parts, respectively. J(t) and dJtrue(ttrue)dt are assumed to be bounded.…”
Section: System Model and Problem Formulationmentioning
confidence: 99%
“…Attitude control system is crucial in spacecraft system (Zhang et al , 2021d). To develop modern dynamics systems, a safer, more reliable and economical operation, advanced attitude control algorithms have been investigated, such as event-triggered and quantization approaches for communication resource savage (Dai et al , 2021; Zhang et al , 2020a, 2020b, 2021a); fault-tolerant approaches for accommodating failures (Xiao et al , 2014), using neural-networks (Zhang et al , 2021b); appointed-time, prescribed performance control (Wei et al , 2018; Wang et al , 2021; Shao et al , 2018); control scheme under markovian jump framework (Zhang et al , 2021c); and actuator model for simulation (Zhang et al , 2021e).…”
Section: Introductionmentioning
confidence: 99%
“…Cooperative control between spacecraft also remains a challenge with less data transmission packets Belanger et al (2006). Therefore, control schemes with communication-saving property become a significant concern of the community Zhang et al (2020a); Liu et al (2020a).…”
Section: Introductionmentioning
confidence: 99%