Équations différentielles algébriques
Equivariant Bott-Chern currents and the Ray-Singer analytic torsion.
Equivariant Euler characteristics and -homology Euler classes for proper cocompact -manifolds.
Ergodicité de fonctions propres pour des problèmes aux limites
Ergodicité et fonctions propres du laplacien
Ergodicity for a stochastic geodesic equation in the tangent bundle of the 2D sphere
We study ergodic properties of stochastic geometric wave equations on a particular model with the target being the 2D sphere while considering only solutions which are independent of the space variable. This simplification leads to a degenerate stochastic equation in the tangent bundle of the 2D sphere. Studying this equation, we prove existence and non-uniqueness of invariant probability measures for the original problem and obtain also results on attractivity towards an invariant measure. We also...
Errata to the paper "On a functional equation satisfied by certain Dirichlet series" (Acta Arith. 71 (1995), 265-272)
Errata to the Paper: On the Heat Equation and the Index Theorem.
Erratum: A Geometric Construction of the Discrete Series for Semisimple Lie Groups.
Erratum : «Approximation par la diffusion et automorphismes hyperboliques du tore»
Erratum: Heat diffusion on homogeneous trees. Note on a paper by G. Medolla and A. G. Setti: Long time heat diffusion on homogeneous trees
Erratum: Spectra of Compact Locally Symmetric Manidfolds of Negative Curvature.
Erratum to Von Neumann Spectra Near Zero.
Error estimate in the generalized Szegö theorem
Espaces de Krein et index des systèmes hamiltoniens
Espaces de Sobolev et équations hyperboliques sur des variétés riemanniennes
Espaces symétriques et méthode de Kashiwara-Vergne
Essential Killing fields of parabolic geometries: projective and conformal structures
We use the general theory developed in our article [Čap A., Melnick K., Essential Killing fields of parabolic geometries, Indiana Univ. Math. J. (in press)], in the setting of parabolic geometries to reprove known results on special infinitesimal automorphisms of projective and conformal geometries.
Essential self-adjointness for magnetic Schrödinger operators on non-compact manifolds
We give a condition of essential self-adjointness for magnetic Schrödinger operators on non-compact Riemannian manifolds with a given positive smooth measure which is fixed independently of the metric. This condition is related to the classical completeness of a related classical hamiltonian without magnetic field. The main result generalizes the result by I. Oleinik [29,30,31], a shorter and more transparent proof of which was provided by the author in [41]. The main idea, as in [41], consists...
Estimates for Integral Kernelsof mixed Type, Fractional Integration Operators, and Optimal Estimates for the ... Operator.