Interaction of a free wave with a semicrystal
Interface cinétique / fluide : Un modèle simplifié
Interface dynamics for an anisotropic Allen-Cahn equation
Interface for one-dimensional random Kac potentials
Interlaced processes on the circle
When two Markov operators commute, it suggests that we can couple two copies of one of the corresponding processes. We explicitly construct a number of couplings of this type for a commuting family of Markov processes on the set of conjugacy classes of the unitary group, using a dynamical rule inspired by the RSK algorithm. Our motivation for doing this is to develop a parallel programme, on the circle, to some recently discovered connections in random matrix theory between reflected and conditioned...
Interlacement percolation on transient weighted graphs.
Intermittency on catalysts: symmetric exclusion.
Intermittency on catalysts: three-dimensional simple symmetric exclusion.
Internal diffusion-limited aggregation on non-amenable graphs.
Internal Symmetries and Additional Quantum Numbers for Nanoparticles
Wavefunctions of symmetrical nanoparticles are considered making use of induced representation method. It is shown that when, at the same total symmetry, the order of local symmetry group decreases, additional quantum numbers are required for complete labelling of electron states. It is shown that the labels of irreducible representations of intermediate subgroups can be used for complete classification of states in the case of repeating IRs in symmetry adapted linear combinations. The intermediate...
Intersection probabilities for a chordal SLE path and a semicircle.
Introduction aux quasicristaux
Introduction aux quasicristaux
Invariance principle for the random conductance model with dynamic bounded conductances
We study a continuous time random walk in an environment of dynamic random conductances in . We assume that the conductances are stationary ergodic, uniformly bounded and bounded away from zero and polynomially mixing in space and time. We prove a quenched invariance principle for , and obtain Green’s functions bounds and a local limit theorem. We also discuss a connection to stochastic interface models.
Invariant line integrals in the theory of defective crystals
In a continuum theory of crystals with defects, invariant line integrals measure the line defects of the lattice structure. It is shown that the integrands of invariant line integrals can always be taken to have the transformation properties of covariant vector-valued functions.
Inverse problems for periodic transport equations
Irreversible behaviour of a relativistic gas
Is the fuzzy Potts model gibbsian?
Isotropy conditions for lattice Boltzmann schemes. Application to D2Q9*
In this paper, we recall the linear version of the lattice Boltzmann schemes in the framework proposed by d’Humières. According to the equivalent equations we introduce a definition for a scheme to be isotropic at some order. This definition is chosen such that the equivalent equations are preserved by orthogonal transformations of the frame. The property of isotropy can be read through a group operation and then implies a sequence of relations on...
Iterates of Volterra operators and indeterminate forms.