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We propose the concept of stationary Lyapunov basis ‐ the basis of tangent vectors e .i/ .x/ defined at every point x of the attractor of the dynamical system, and show that one can reformulate some… (More)

- S. V. Ershov
- 1993

Abstract It is shown that only rarely statistical characteristics of chaotic attractors are differentiable functions of the control parameter as necessary for a perturbation theory.

We consider mean field fluctuations in globally coupled map xn+1(i) = f(xn(i)) + ϵ(1N) ∑j=1N xn(j) when the local map f has a flat power-law top, e.g. f(x) = 1 − a|x|β with β > 1. It is shown that in… (More)

- Svetlana M Miroshnichenko, Valeriia Timofeeva, +7 authors Anton Manakhov
- Nanomaterials
- 2019

Biodegradable nanofibers are extensively employed in different areas of biology and medicine, particularly in tissue engineering. The electrospun polycaprolactone (PCL) nanofibers are attracting… (More)

Abstract The one-dimensional dynamical system x i +1 = f ( x i ), −1 ⩽ x i ⩽1, with invariant distribution p ( x ), is considered. An algorithm is devised for restoring the mapping f ( x ), given p (… (More)

We study one of the problems of the theory of seismo-electromagnetic methods of earthquake prediction, namely, the physical nature of magnetic location of a future epicentre. According to numerous… (More)

The productive complex of the Priobskoe field formed during the Hauterivian in the central part of the West Siberian basin as part of the Neocomian (Early Cretaceous) progradational complex. Its… (More)

- D. D. Zhdanov, A. A. Garbul, +4 authors V. G. Sokolov
- Programming and Computer Software
- 2015

This paper is devoted to the development of physically correct rendering model of scenes containing volume scattering objects. The solution of the rendering equation is based on the Monte-Carlo… (More)

We consider the mean field fluctuations in the globally coupled map xn+1(i) = f(xn(i)) + ϵ1N Σj=1N xn(j) with an expanding piecewise linear local map f in the thermodynamic limit N → ∞ using the… (More)