2017
DOI: 10.1016/j.ast.2017.03.026
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Finite-time output feedback attitude control for spacecraft using “Adding a power integrator” technique

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Cited by 71 publications
(35 citation statements)
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“…Moreover , the residual set of the solution of system (3) can be given by normallimtTxVbold-italicxminα1/p[]ϑfalse/()1θk1/italickpβ1/p[]ϑfalse/()1θk1/italickg, where θ is a scalar and satisfies 0 < θ ≤ 1. The time needed to reach the residual set is bounded by T1αkθk1pk+1βkθkgk1. Lemma (). For any x i ∈ R, i = 1, 2.…”
Section: Background and Preliminariesmentioning
confidence: 99%
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“…Moreover , the residual set of the solution of system (3) can be given by normallimtTxVbold-italicxminα1/p[]ϑfalse/()1θk1/italickpβ1/p[]ϑfalse/()1θk1/italickg, where θ is a scalar and satisfies 0 < θ ≤ 1. The time needed to reach the residual set is bounded by T1αkθk1pk+1βkθkgk1. Lemma (). For any x i ∈ R, i = 1, 2.…”
Section: Background and Preliminariesmentioning
confidence: 99%
“……, n , if p ∈ (0, 1) and g > 1, then we have ()i=1n||xipi=1n||xipn1p()i=1n||xip and i=1n||xig()i=1n||xigng1i=1n||xig. Lemma . For any x ∈ R , y ∈ R , c > 0, d > 0, we have ||xc||ydc||xc+d/c+d+d||yc+d/c+d. Lemma . If a real number p satisfies p ∈ (0, 1), then |sig( x ) p − sig( y ) p | ≤ 2 1 − p | x − y | p , ∀ x , y ∈ R.…”
Section: Background and Preliminariesmentioning
confidence: 99%
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“…In a finite‐time controller is proposed and shown that the desired attitude can be tracked in finite time only in the absence of disturbances while it is verified that in the presence of external disturbances the tracking errors can only reach a region around the origin in finite time. More recently, a finite‐time output feedback controller has been proposed in . Compared to the other works, these approaches only require the attitude measurements rather than full state measurements.…”
Section: Introductionmentioning
confidence: 99%