2015
DOI: 10.1109/taes.2015.140137
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Impact time guidance for large heading errors using sliding mode control

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Cited by 141 publications
(87 citation statements)
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“…From cos( (0) − M (0)) > 0 (implied by Assumption 1) and the fact that cos( (t) − that there exists a time interval t ∈ [T 1 , T 2 ] (where T 1 ≥ 0 and T 2 < T 3 ) such that cos( (t) − M (t)) > 0 and cos( (t) − M (t)) is a decreasing function of time t; combining this with cos 2 + sin 2 = 1, it follows that | sin( (t) − M (t))| is an increasing function of time t in t ∈ [T 1 , T 2 ]. In addition, combining cos( (t) − M (t)) > 0 with (2), it follows thaṫr < 0 namely r(t) is a decreasing function of time t. From (3), it follows that…”
Section: Proof Of Theorem Definementioning
confidence: 94%
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“…From cos( (0) − M (0)) > 0 (implied by Assumption 1) and the fact that cos( (t) − that there exists a time interval t ∈ [T 1 , T 2 ] (where T 1 ≥ 0 and T 2 < T 3 ) such that cos( (t) − M (t)) > 0 and cos( (t) − M (t)) is a decreasing function of time t; combining this with cos 2 + sin 2 = 1, it follows that | sin( (t) − M (t))| is an increasing function of time t in t ∈ [T 1 , T 2 ]. In addition, combining cos( (t) − M (t)) > 0 with (2), it follows thaṫr < 0 namely r(t) is a decreasing function of time t. From (3), it follows that…”
Section: Proof Of Theorem Definementioning
confidence: 94%
“…Remark 10. It is noted that in all literature on both cooperative and individual guidance [1][2][3][4][5][6][7]10], only the engagement geometry (4) was involved to generate the missile acceleration, and the missile dynamics (1) was not considered, causing it to have no autopilot. However, in this paper, based on the IGC scheme, the engagement geometry (4) and the missile dynamics (1) are integrated to design directly the commanded (reference) value of the elevator deflection (which is a more realistic control input), exploiting fully the coupling between guidance and autopilot.…”
Section: Proof Of Theorem Definementioning
confidence: 99%
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