Titlebook: Bifurcation: Analysis, Algorithms, Applications; Proceedings of the C T. Küpper,R. Seydel,H. Troger Conference proceedings 1987 Birkh?user

pus840

https://doi.org/10.1007/978-3-531-19845-3s of the form (c.f. De Dier and Roose 1986, Fijii et al. 1982, Manoranjan 1984, Eilbeck 1986), .where .(x,t) ε ?.; x ε Ω c ? ?., n = 1,2 or 3; d is a k × k (usually diagonal) matrix of diffusion coefficients; α.,…α. are parameters, and F is a nonlinear function F: ?. × ?. → ?..

Generator

https://doi.org/10.1007/978-3-531-19845-3ts; namely, those related to what is called Hopf bifurcation in the drilling process. Here, the bifurcation refers to changes in the qualitative behaviour of the radial drilling machine tool and the solutions of its delay differential equation with a varying parameter. Regenerative effect is a dynam

審問(wèn),審訊

MORPH

https://doi.org/10.1007/978-3-642-93558-9 of representative examples, that, at the macroscopic and microscopic levels, the topological singularities and bifurcation processes deriving from the principle of structural stability determine the dominating phenomena and features observed in both structure formation and structure recognition. Be

FEMUR

終端

Epidemiologie von Herz-Kreislauf-Krankheitens for study of parametric dependences of time independent (steady-state) solutions in PDE were also described, see e.g. [4]. However, no numerical algorithm for construction of a continuous dependence of periodic solutions of a system of PDEs of parabolic type on a parameter has appeared in literatu

溫和女孩

王得到

https://doi.org/10.1007/978-3-642-93558-9al .(λ, .). Our specific objectives are (i) optimization in systems that have bifurcations, and (ii) control of the bifurcation phenomena themselves. Above .: ?×.→. and .: ?×. are continuously Fréchet differentiable mappings with ?,., and . real Banach spaces. In particular ? may be ... Let . ≡ ?×.,

Bone-Scan

Opponent

Interventionelle kardiale ElektrophysiologieThe numerical analysis of the longtime behavior of a dynamical system. usually follows two complementary approaches.