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Rotation number

Known as: Map winding number 
In mathematics, the rotation number is an invariant of homeomorphisms of the circle.
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Papers overview

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2011
2011
Given an orientation-preserving homeomorphism of the plane, a rotation number can be associated with each locally attracting… Expand
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2010
2010
This paper is devoted to the study of the asymptotic dynamics of the stochastic damped sine-Gordon equation with homogeneous… Expand
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2010
2010
Heat transfer and pressure drop have been experimentally investigated in an equilateral triangular channel (D h =1.83 cm), which… Expand
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2009
2009
We study a dynamical system which describes the overlap of resonances in a global integrable context and we present a new… Expand
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2008
2008
In this paper we present a numerical method to compute derivatives of the rotation number for parametric families of circle… Expand
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2005
2005
Abstract Let M be an m-dimensional differentiable manifold with a nontrivial circle action S = { S t } t ∈ R , S t + 1 = S t… Expand
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1996
1996
A two-equation turbulence model with additional terms for Coriolis and rotational buoyancy has been used for prediction of heat… Expand
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Highly Cited
1989
Highly Cited
1989
We consider the rotation set p(F) for a lift F of a homeomorphism f: T2 -_ T2, which is homotopic to the identity. Our main… Expand
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1988
1988
On considere la structure de l'ensemble de bifurcation d'une famille a 1 parametre d'endomorphismes de S 1 ayant deux points… Expand
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Highly Cited
1986
Highly Cited
1986
We construct asymptotic expansions for the exponential growth rate (Lyapunov exponent) and rotation number of the random… Expand
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