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Entropy Formulas For Dynamical Systems With Mistakes     Entropy Formulas  Dynamical Systems  Mistakes       font style='font-size:12px;'> 2010/11/11
We study the recurrence to mistake dynamical balls, that is, dynamical balls that admit some errors and whose proportion of errors decrease tends to zero with the length of the dynamical ball. We prov...
The translation action of $\RR^{d}$ on a translation bounded measure $\omega$ leads to an interesting class of dynamical systems, with a rather rich spectral theory. In general, the diffraction spect...
Nearly linear dynamics of nonlinear dispersive waves      Nearly linear dynamics  nonlinear dispersive waves        font style='font-size:12px;'> 2010/12/14
Dispersive averaging e ects are used to show that KdV equation with periodic boundary conditions possesses high frequency solutions which behave nearly linearly.
We study holomorphic automorphisms on compact K¨ahler manifolds having simple actions on the Hodge cohomology ring. We show for such automorphisms that the main dynamical Green currents admit complex ...
Mass endomorphism, surgery and perturbations      Dirac operator  mass endomorphism  surgery       font style='font-size:12px;'> 2010/12/14
We prove that the mass endomorphism associated to the Dirac operator on a Riemannian manifold is non-zero for generic Riemannian metrics.The proof involves a study of the mass endomorphism under surge...
The sum of the first n  1 eigenvalues of the Laplacian is shown to be maximal among triangles for the equilateral triangle,maximal among parallelograms for the square, and maximal among ellipses for ...
This is the first part of our mathematical survey on the equations of motion of classical absorber electrodynamics, which shall be introduced and discussed briefly. Its basic equations of motion are t...
Semigroup representations in holomorphic dynamics      Semigroup representations  holomorphic dynamics        font style='font-size:12px;'> 2010/12/7
We use semigroup theory to describe the group of automorphisms of some semigroups of interest in holomorphic dynamical systems. We show,with some examples, that representation theory of semigroups is ...
We study minimizers of the Lawrence{Doniach energy, which describes equilibrium states of superconductors with layered structure, assuming Floquet-periodic boundary conditions.
Let (M, , , 􀀀) be a (finite) von Neumann dynamical system and let N be a unital von Neumann subalgebra of M which is 􀀀-invariant. If V ⊂ L2(M) is a right N-submodule whose pr...
Given a prime q and a negative discriminant D, the CM method constructs an elliptic curve E/Fq by obtaining a root of the Hilbert class polynomial HD(X) modulo q.
Whereas it is easy to reduce the translational symmetry of a molecular system by using, e.g., Jacobi coordinates the situation is much more involved for the rotational symmetry.
Survival of near-critical branching Brownian motion      ival  near-critical branching Brownian motion        font style='font-size:12px;'> 2010/11/29
Consider a system of particles performing branching Brownian motion with negative drift μ = √2 − " and killed upon hitting zero. Initially there is one particle at x > 0. Kesten [12] showed th...
The problems considered in the present paper have their roots in two different cultures. The ‘true’ (or myopic) self-avoiding walk model (TSAW) was introduced in the physics literature by Amit, Parisi...
We consider the ordered and disordered dynamics for monolayers of rolling self-interacting par- ticles with an o -set center of mass and a non-isotropic inertia tensor. The rolling constraint is cons...

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