Variétés inertielles dans le cas non auto-adjoint. Applications aux variétés lentes
Varietes symplectiques affines.
Vector fields and flows on differentiable stacks.
Vector fields generating more than one flow.
Virtually repelling fixed point.
In this article, we study the notion oí virtually repelling fixed point. We first give a definition and an interpretation of it. We then prove that most proper holomorphic mappings f: U -> V with U contained in V have at least one virtually repelling fixed point.
Waiting for long excursions and close visits to neutral fixed points of null-recurrent ergodic maps
We determine, for certain ergodic infinite measure preserving transformations T, the asymptotic behaviour of the distribution of the waiting time for an excursion (from some fixed reference set of finite measure) of length larger than l as l → ∞, generalizing a renewal-theoretic result of Lamperti. This abstract distributional limit theorem applies to certain weakly expanding interval maps, where it clarifies the distributional behaviour of hitting times of shrinking neighbourhoods of neutral fixed...
Weak mixing disc and annulus diffeomorphisms with arbitrary Liouville rotation number on the boundary
Weighted kneading theory of one-dimensional maps with a hole.
Weyl almost periodic points in topological dynamics
Which electric fields are realizable in conducting materials?
In this paper we study the realizability of a given smooth periodic gradient field ∇u defined in Rd, in the sense of finding when one can obtain a matrix conductivity σ such that σ∇u is a divergence free current field. The construction is shown to be always possible locally in Rd provided that ∇u is non-vanishing. This condition is also necessary in dimension two but not in dimension three. In fact the realizability may fail for non-regular gradient fields, and in general the conductivity cannot...
Zeta functions of rational functions are rational.
Zeta-functions and transfer-operators for piecewise linear transformations.
Zeta-Functions for Expanding Maps and Anosov Flows.
Zig-zag dynamical systems and the Baker-Campbell-Hausdorff formula
Аналитическая неразрешимость проблемы устойчивости и проблемы топологической классификации особых точек аналитических систем дифференциальных уравнений
Аппроксимация аттракторов эволюционных уравнений с помощью аттракторов конечных систем
Аттракторы и динамические системы, порождаемые начально-краевыми задачами для уравнений движения вязкоупругих жидкостей
Бушующие динамические системы. I. Особые точки на плоскости
Внутреннее описание инвариантных подрасслоений в теореме Перрона-Винограда-Былова
Геометрические свойства некоторых нелинейных динамических систем