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This work investigates the chaos anti-synchronization between two different dimensional chaotic systems with fully unknown parameters via added-order.
This paper investigates the modified function projective synchronization (MFPS) between two different dimensional chaotic systems with fully unknown or partially unknown parameters via increased order.
(II) Suppose (M_{2}=O_{ntimes{n_{2}}}). If the controller is designed as follows: U=-CM_{1}x-h z)+M_{1}x-h zAx+f(x)bigr)-Ke, where K is a control gain M_{rix, then complex projective synchronization between two different dimensional systems (5) and (7) can occur if and only if all eigenvalues of (C-K) satisfy (operatorname{Re}(lambda_{i}(C-K))<0) ((i=1}biglots,n)).
(I) Suppose (M_{1}=O_{ntimes{n_{1}}}). If the controller is designed as follows: U=-CM_{2}y-h z)+M_{2}bigl(By+g(y)bigr)-Ke, where K is a control gain matrix, then complex projective synchronization between two different dimensional systems (6) and (7) can be realized if and only if all eigenvalU=-CM_{2}y-h zatisfy (operatorname{Re}(lambda_{i}(C-K))<0) ((i=1,2,ldots,n)).
Depending on whether gene g is differentially expressed or not, the latent indicator variable I g switches between two different dimensional representations of β g (cf. Holmes and Held, 2006; Sykacek et al., 2007).
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The portals create a visual and physical connection between two different locations in three-dimensional space.
Fuda distinguishes between two different masks.
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