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Most of the earlier scheduled approaches require a stronger form of synchronization where nodes are synchronized on frame boundaries.
to promote master-slave system (1) achieving synchronization, where α and β are any given positive constants, P ∈ R n × n is a positive definite symmetric matrix to be determined.
However, the same reference clock property introduces a new challenge for the design of joint carrier and sampling clock synchronization, where the frequency offsets have relationship with the sampling frequency offset besides the Doppler shift.
We then deploy the efficient template-matching algorithm in Section 5.2 to achieve rotation and scaling synchronization, where the search spaces for rotation and scaling are set as ϕ∊ [−180, 180) with step Δ ϕ = 0.5 and σ∊ [0.5, 2.0] with Δ σ = 0.01, respectively.
Naturally, a question may be put forth: Does there exist another kind of complex synchronization, where the same dimensional fractional-order complex chaos and real chaos could be synchronized up to a non-diagonal complex transformation matrix (Lambda={Lambda^{r}} +j{Lambda^{i}})?
If there exists a nonzero constant β such that, for any two solutions (x t)) and (y(t)) of systems (1) and (3) with different initial values, one can get (lim_{trightarrowinfty} Vert y(t -beta x(t -beta =0), then the master system (1) and the slave system (3) can achieve globally asymptotically projective synchronization, where (Vert cdot Vert ) denotes the Euclidean norm of a vector.
Similar(53)
Recently, Chen et al. [13] introduced a new PS scheme which is called function projective synchronization (FPS), where the responses of synchronized dynamical states can synchronize up to a scaling function factor.
Unlike existing nongated synchronization approaches where slices are synchronized to neighboring slices and errors may accumulate with each round of synchronization, in the STAR method, there is no accumulation of the error since all slices are synchronized to the same signal.
stage' is the proposed synchronization algorithm where the stations are assumed to be synchronized during the negotiation of the transmission medium reservation.
This paper presents two different hyperchaotic secure communication schemes by using generalized function projective synchronization (GFPS), where the drive and response systems could be synchronized up to a desired scaling function matrix.
And when the CBOCC is uncertain, the adaptive synchronization scheme, where only one adaptive law is needed, is proposed to guarantee the network realizing asymptotic synchronization.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com