tkz-elements 2.25c - AlterMundus

tkz-elements 2.25c - AlterMundus

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 Expanding maps of the circle rerevisited: Positive Lyapunov ...

Expanding maps of the circle rerevisited: Positive Lyapunov ...

Résumé. ? Ce travail est consacré à l'étude de la dynamique des applications ho- lomorphes proches d'une rotation dans un anneau, et en particulier au ...

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 Some remarks on the location of zeroes of the partition function for ...

Some remarks on the location of zeroes of the partition function for ...

M Ce document compile quelques notes sur tkz-elements, la version initiale d'une bibliothèque Lua conçue pour effectuer tous les calculs ...

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 2D and 3D Measurements VC.03 The Gradient Basics

2D and 3D Measurements VC.03 The Gradient Basics

The fixed points of B. For any Blaschke product B as above the equation z = B(z) has at most n + 1 zeros in the complex plane ...

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 skew products, quantitative recurrence, shrinking targets and decay ...

skew products, quantitative recurrence, shrinking targets and decay ...

O. Introduction. The Lee-Yang circle theorem [12] remains one of the very few effective tools which are at our disposal in the rigorous theory of phase.

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 Théorie spectrale inverse pour les opérateurs de Toeplitz 1D

Théorie spectrale inverse pour les opérateurs de Toeplitz 1D

Does the chain rule formula. D@f@x@tD, y@tD, z@tDD, tD. = gradf@x@tD, y@tD, z@tDD.8x¢@tD, y¢@tD, z¢@tD< work for functions of three variables? ·Answer: Try it ...

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 Expanding maps of the circle rerevisited: positive Lyapunov ...

Expanding maps of the circle rerevisited: positive Lyapunov ...

It means that is a part of the circle of radius r centered at the point (R, 0). The equation of the circle is y2 + (x ? R)2 = r2, hence the separation ...

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 The 5th Romanian Master of Mathematics Competition

The 5th Romanian Master of Mathematics Competition

Abstract. We consider toral extensions of hyperbolic dynamical systems. We prove that its quantitative recurrence (also with respect to given observables).

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 REALIZING ARBITRARY d-DIMENSIONAL DYNAMICS BY ...

REALIZING ARBITRARY d-DIMENSIONAL DYNAMICS BY ...

b(z,w,k)=?b(z + w,z,k). On a. ?c = exp k. ?1 ... which is obtained by rotating a circle of radius r around a circle of radius R>r contained.

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 Quantum hyperbolic geometry

Quantum hyperbolic geometry

The fixed points of B. For any Blaschke product B as above, the equation z = B(z) has at most n+1 zeros in the complex plane, C. So B : C ? C has at most n+1 ...

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 Enumeration of noncrossing trees on a circle

Enumeration of noncrossing trees on a circle

Consider the largest red number r not exceeding z and the largest blue number b smaller than r ; then 0 < z ? b = (z ? r)+(r ? b) ? 2m, and b + 1 is red. Let t ...

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 Circular Regression

Circular Regression

In order to prove the analogous result on Bd instead of Td?1, one can embed the set [0, 1] × Td?1 into Bd and do the same construction (extending the balls to d ...

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 thèses d'orsay - Numdam

thèses d'orsay - Numdam

Z/, y 2 zZ. Our main tool for producing I?triangulations is the following idealization procedure: Definition 2.11 Let T D .T;b;z/ be a branched triangulation of ...

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 Multiple Borel-Cantelli lemma in dynamics and multilog law for ...

Multiple Borel-Cantelli lemma in dynamics and multilog law for ...

We consider several enumerative problems concerning labelled trees whose vertices lie on a circle and whose edges are rectilinear and do not cross. 1.

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 Quantum unique ergodicity for magnetic Laplacians on T2

Quantum unique ergodicity for magnetic Laplacians on T2

Abstract. We study the symmetry groups and winding numbers of planar curves obtained as images of weighted sums of exponentials.

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 Riemannian geometry on the diffeomorphism group of the circle

Riemannian geometry on the diffeomorphism group of the circle

Soutenue le 26/06/2018, après avis des rapporteurs, devant le jury d'examen : Mme V. Baladi,. Directeur de Recherches, Sorbonne Université. Examinateur.

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 Location of the Lee-Yang zeros and absence of phase transitions in ...

Location of the Lee-Yang zeros and absence of phase transitions in ...

A new model for an angular regression link function is introduced. The model employs an angular scale parameter, incorporates proper and improper rotations as ...

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