Complexity, analysis and control of singular biological - download pdf or read online

By Qingling Zhang, Chao Liu, Xue Zhang

ISBN-10: 1447123034

ISBN-13: 9781447123033

Complexity, research and keep an eye on of Singular organic platforms follows the keep an eye on of real-world organic structures at either ecological and phyisological degrees targeting the appliance of now-extensively-investigated singular procedure thought. a lot attempt has lately been devoted to the modelling and research of constructing bioeconomic platforms and the textual content establishes singular examples of those, exhibiting how right keep watch over may help to take care of sustainable financial improvement of organic assets.
The e-book starts from the necessities of singular platforms idea and bifurcations ahead of tackling using quite a few kinds of keep an eye on in singular organic platforms utilizing examples together with predator-prey relationships and viral vaccination and quarantine keep an eye on. Researchers and graduate scholars learning the keep watch over of advanced organic structures are proven how a number of equipment may be delivered to endure and practitioners operating with the economics of organic platforms and their regulate also will locate the monograph illuminating.

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Extra resources for Complexity, analysis and control of singular biological systems

Example text

11). 2. [49] Let S = {(x, y, μ )|g(x, y, μ ) = 0, Λ (x, y, μ ) = det[Dy g(x, y, μ )] = 0}, then S is called singular surface. 11), namely saddle-node bifurcation, Hopf bifurcation, and singularity induced bifurcation (see [49]). The singularity induced bifurcation is firstly introduced and analyzed in references [49, 50]. It is a new type of bifurcation and does not occur in usual ordinary differential equation system, which has been characterized for differential-algebraic system, and later improved in [56].

4) without discrete time delay at P∗ is det(λ A − JP∗ ) = 0. By virtue of simple computation, the characteristic equation can be expressed as follows: r1 α λ 2 + (d2 + + s1 x∗1 )λ + s1 d2 x∗1 = 0. d2 Since (d2 + rd12α + s1 x∗1 ) > 0 and s1 d2 x∗1 > 0, it can be concluded that the remaining eigenvalues (denoted by λ2 and λ3 ) have negative real parts by using the RouthHurwitz criteria [30]. 1. 1 that there is only one eigenvalue diverging to infinity as v increases through 0, and the remaining eigenvalues are continuous, are nonzero, and cannot jump from one half open complex plane to another one as v increases through 0.

Ii) The index of a hyperbolic saddle point is −1. (iii) The index of a closed orbit is +1. (iv) The index of a closed curve not containing any fixed points is 0. (v) The index of a closed curve is equal to the sum of the indices of the fixed points within it. 1. [1] Inside any closed orbit γ there must be at least one fixed point. If there is only one, then it must be a sink or a source. If all the fixed points within γ are hyperbolic, then there must be an odd number, 2n + 1, of which n are saddle and n + 1 either sinks or sources.

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Complexity, analysis and control of singular biological systems by Qingling Zhang, Chao Liu, Xue Zhang

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