2013
DOI: 10.1007/s11859-013-0889-9
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Adaptive H∞ synchronization for general delayed complex networks with external disturbance

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Cited by 2 publications
(4 citation statements)
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“…There is a constant k>0$$ k>0 $$, for yi(t),yj(t)Rn$$ \forall {y}_i(t),{y}_j(t)\in {R}^n $$, one has ‖‖V()yi(t)goodbreak−V()yj(t)k‖‖yi(t)goodbreak−yj(t).$$ \left\Vert V\left({y}_i(t)\right)-V\left({y}_j(t)\right)\right\Vert \le k\left\Vert {y}_i(t)-{y}_j(t)\right\Vert . $$ Lemma 35 For any given matrix X,YRn×m$$ X,Y\in {R}^{n\times m} $$, the following matrix inequality holds : XTYgoodbreak+YTXXTitalicAXgoodbreak+YTA1Y,$$ {X}^{\mathrm{T}}Y+{Y}^{\mathrm{T}}X\le {X}^{\mathrm{T}} AX+{Y}^{\mathrm{T}}{A}^{-1}Y, $$ where, ARn×n$$ A\in {R}^{n\times n} $$, AT=A>0$$ {A}^{\mathrm{T}}=A>0 $$.…”
Section: Two‐lane Car‐following Model With Lateral Friction and Preli...mentioning
confidence: 99%
See 1 more Smart Citation
“…There is a constant k>0$$ k>0 $$, for yi(t),yj(t)Rn$$ \forall {y}_i(t),{y}_j(t)\in {R}^n $$, one has ‖‖V()yi(t)goodbreak−V()yj(t)k‖‖yi(t)goodbreak−yj(t).$$ \left\Vert V\left({y}_i(t)\right)-V\left({y}_j(t)\right)\right\Vert \le k\left\Vert {y}_i(t)-{y}_j(t)\right\Vert . $$ Lemma 35 For any given matrix X,YRn×m$$ X,Y\in {R}^{n\times m} $$, the following matrix inequality holds : XTYgoodbreak+YTXXTitalicAXgoodbreak+YTA1Y,$$ {X}^{\mathrm{T}}Y+{Y}^{\mathrm{T}}X\le {X}^{\mathrm{T}} AX+{Y}^{\mathrm{T}}{A}^{-1}Y, $$ where, ARn×n$$ A\in {R}^{n\times n} $$, AT=A>0$$ {A}^{\mathrm{T}}=A>0 $$.…”
Section: Two‐lane Car‐following Model With Lateral Friction and Preli...mentioning
confidence: 99%
“…Zheng et al 34 concerned with the robust H$$ {H}_{\infty } $$ synchronization problem for a class of complex dynamical networks by applying the observer‐based control. Tu et al 35 investigated the global adaptive H$$ {H}_{\infty } $$ synchronization for the general delayed complex dynamical networks with external disturbance. Li 36 proposed a novel concept of H$$ {H}_{\infty } $$ cluster synchronization to quantify against the exogenous disturbance of the complex networks, and H$$ {H}_{\infty } $$ cluster synchronization criteria are derived in the form of linear matrix inequalities.…”
Section: Introductionmentioning
confidence: 99%
“…The main function of RECLAIMER is to take a certain volume of granular from the hopper box and fill in the mold beneath the mechanism; the main function of scraper is to strickle material accumulated in the mold to a relatively smooth *Address correspondence to this author at the School of Mechanical Engineering, Hebei University of Technology, Tianjin, 300130, China; Tel: 13388007288; E-mail: x_yanjun2009@163.com stature, no material shortage or stacking in the corners of mold. In reclaiming institutions RECLAIMER MOTER (1) is a stepper motor through reducer connected with sprocket which located in the end of THE BLADE SHAFT (9) and connected by a chain, THE BLADE SHAFT is a cylindrical section which uniformly distributed with four V shaped grooves, the volume of Vshaped groove and the calculated one are equal, the V shaped groove is the foundation to realize accurate leveling [2]; CONTROL PANEL (2) at 90 degrees intervals around the circumference set a U-shaped notch, and connect the end of blade shaft, WEDGR (4) connect with VIBRATION CYLINDER (3); in the scraper mechanism, Motor scraper (5) is a stepper motor, the gear is connected with the rack which is fixed with the Strickling Rod (8), the STRICKING ROD is provided with a induction sensor block, STRICKING PLATE (6) is fixed at the end of the strickling rod, SCRAPER MOTOR, STRICKING ROD and STRICKING PLATE are connected through the bracket…”
Section: The Structure Of Feeding Systemmentioning
confidence: 99%
“…In the surveillance state, trigger the sensor manually to generate a interference signal, to test the whether the process could be affected by external disturbance [8]. After several tests proved that the program can be strictly executed in accordance with the process.…”
Section: The Debugging Of Feeding Systemmentioning
confidence: 99%