A vector lattice variant of the ergodic theorem
Abgeschwächte Trennungsaxiome
About duality and Killing tensors
Summary: In this paper the isometries of the dual space were investigated. The dual structural equations of a Killing tensor of order two were found. The general results are applied to the case of the flat space.
About the representation of solutions of linear elliptic equations of arbitrary order
About the Symposium, Foreword, Contents
Absolute Borel sets
Abstract Cauchy problem
Abstract distance and neighborhood spaces
Abstract semilinear equations with small parameter
Actes des journées E.L.I.T. (Univ. Paris 7. 27 juin-2 juillet 1988 ). Corrigenda
Active scalars and the Euler equations
Adaptive finite element analysis based on perturbation arguments
We review some numerical analysis of an adaptive finite element method (AFEM) for a class of elliptic partial differential equations based on a perturbation argument. This argument makes use of the relationship between the general problem and a model problem, whose adaptive finite element analysis is existing, from which we get the convergence and the complexity of adaptive finite element methods for a nonsymmetric boundary value problem, an eigenvalue problem, a nonlinear boundary value problem...
Adaptive frame methods with cubic spline-wavelet bases
Advances in modelling of complex systems : preface to the special issue
Advances in Modelling of Complex Systems : Preface to the Special Issue
Algebra a theorie čísel
Algebraic characterization of the dimension of differential spaces
Algebraic classification of the Weyl tensor
Alignment classification of tensors on Lorentzian manifolds of arbitrary dimension is summarized. This classification scheme is then applied to the case of the Weyl tensor and it is shown that in four dimensions it is equivalent to the well known Petrov classification. The approaches using Bel-Debever criteria and principal null directions of the superenergy tensor are also discussed.
Algebraic classification of the Weyl tensor: selected applications
Selected applications of the algebraic classification of tensors on Lorentzian manifolds of arbitrary dimension are discussed. We clarify some aspects of the relationship between invariants of tensors and their algebraic class, discuss generalization of Newman-Penrose and Geroch-Held-Penrose formalisms to arbitrary dimension and study an application of the algebraic classification to the case of quadratic gravity.
Algebraic generalization of the topological theorems of Bolzano and Weierstrass