Mechano-Metabolomics and Cardiovascular Diseases

Wang, Yanhua; Fuhua, Wu; Jiang, Zong‐Lai

doi:10.3724/sp.j.1260.2013.30055

Cited by 2 publications

(6 citation statements)

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“…[33] with Fig.3 in this paper, one can easily understand that the dynamic behaviors of the coupled system are strongly dependent on the direction of the coupling interaction, which implies that the coupling competition modes can affect intensively the behaviors of the coupled system. However, among the above-mentioned discussion, the coupling modes are assumed to be too simple to illustrate roundly that how the competition of the coupling interaction among the direction of y and z affects the dynamic behaviors of the coupled system.…”

Section:  mentioning

confidence: 95%

“…The system under investigation consists of two linearly coupled nonidentical P-R oscillators [33] , which are differentiated by subscript 1 or 2 and are described as follows   …”

Section: Dynamic Equation and Bistable Behaviors Of Fractional Order mentioning

confidence: 99%

“…Although Wang and Wu [33] generalized the integer order bistable oscillators to the fractional order bistable oscillators, and investigated synchronization and all kinds of interesting phenomena accompanied by synchronization, it should be stressed that the methods proposed in Ref. [33] can be only used to solve the problems of the identical fractional order bistable oscillators with commensurate orders, because the model in Ref.…”

Section: Introductionmentioning

confidence: 99%

“…[33] can be only used to solve the problems of the identical fractional order bistable oscillators with commensurate orders, because the model in Ref. [33] is composed of two coupled identical fractional order oscillators with commensurate orders. A more general case is the model that is composed of several different oscillators.…”

Section: Introductionmentioning

confidence: 99%

“…Quite recently, the dynamic behaviors of coupled fractional order bistable oscillators with , have been investigated intensively in Ref [33],. where various phenomena such as synchronization, anti-phase synchronization and amplitude death, et al are explored.…”

mentioning

confidence: 99%

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Effects of initial conditions and coupling competition modes on behaviors of coupled non-identical fractional-order bistable oscillators

Wang

2016

Can. J. Phys.

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The effects of the initial conditions and the coupling competition modes on the dynamic behaviors of coupled nonidentical fractional order bistable oscillators are investigated intensively and the various phenomena are explored. The coupled system can be controlled to form chaos synchronization, chaos anti-phase synchronization and amplitude death and oscillation death, etc., by setting the initial conditions or selecting the coupling competition modes. Depending on whether the arbitrary initial conditions can let two coupled oscillators stop oscillating, the dynamic behaviors of the coupled system are further classified into three types, i.e., both of oscillators stop oscillating, only one oscillator stops oscillating and none of oscillators stops oscillating. Based on the principle of Monte Carlo method, the percentages of three types of dynamic behaviors are calculated for the different coupling competition modes and the dynamic behaviors of the coupled system are characterized from the perspective of statistics. Moreover, the mechanism behind the various phenomena is explained detailedly by the concept of boundary layer and the optimum coupling competition modes are found.

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Section:  mentioning

confidence: 95%

“…The system under investigation consists of two linearly coupled nonidentical P-R oscillators [33] , which are differentiated by subscript 1 or 2 and are described as follows   …”

Section: Dynamic Equation and Bistable Behaviors Of Fractional Order mentioning

confidence: 99%

Section: Introductionmentioning

confidence: 99%

Section: Introductionmentioning

confidence: 99%

mentioning

confidence: 99%

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Effects of initial conditions and coupling competition modes on behaviors of coupled non-identical fractional-order bistable oscillators

Wang

2016

Can. J. Phys.

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Modeling of Nucleated Cells and their Variety Effect on Light Holographic Characteristics Based on VirtualLab Technique

Lv¹,

Wang

Shang

2013

AMR

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The phase images of cells and tissues are of great importance for obtaining their morphological and dynamics information. However, because of the uniform optical path-length of a light field passing through the inhomogeneous cells whose nuclei’ shape and structure are different but with equivalent physical thickness, we can not identify their subgroup just from their phase images, since their wrapped phase images have similar shape. Thus we put out a new idea that uses their scattering distributions as a auxiliary criterion for identifying cells with different nuclei structure. We built the ellipsoidal models to denote the cells’ external shape and placed three kinds of nuclei, such as hexahedron, cylinder and spheroid, into the center of ellipsoids to compose nucleated leucocytes. Employing the VirtualLab software to carry out the simulations, we first prove that, for cells with different nuclei structures, their wrapped phase distributions indeed have similar shape. Then after analyzing the results of scattering simulations, we obtain some important scattering characteristics related with their different nuclei’ shape and structures which are very useful for helping us to identify blood cells’ subgroup and can also provide good guidance for experimental research on inhomogeneous cells.

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Mechano-Metabolomics and Cardiovascular Diseases

Cited by 2 publications

References 0 publications

Effects of initial conditions and coupling competition modes on behaviors of coupled non-identical fractional-order bistable oscillators

Effects of initial conditions and coupling competition modes on behaviors of coupled non-identical fractional-order bistable oscillators

Modeling of Nucleated Cells and their Variety Effect on Light Holographic Characteristics Based on VirtualLab Technique

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