Constant and variable drop theorems on metrizable locally convex spaces
Constantes de Grothendieck et fonctions de type positif sur les sphères
Constants Related to Operators of Class Cp.
Constrained Extrema of Bilinear Functionals.
Constructing matrix geometric means.
Constructing non-compact operators into c₀
We prove that for each dense non-compact linear operator S: X → Y between Banach spaces there is a linear operator T: Y → c₀ such that the operator TS: X → c₀ is not compact. This generalizes the Josefson-Nissenzweig Theorem.
Constructing One-Parameter Transformations on White Noise Functions in Terms of Equicontinuous Generators.
Construction des puissances fractionnaires d'opérateurs générateurs de semi groupes distribution réguliers
Construction of a common element for the set of solutions of fixed point problems and generalized equilibrium problems in Hilbert spaces
In this paper, we propose and analyse an iterative algorithm for the approximation of a common solution for a finite family of k-strict pseudocontractions and two finite families of generalized equilibrium problems in the setting of Hilbert spaces. Strong convergence results of the proposed iterative algorithm together with some applications to solve the variational inequality problems are established in such setting. Our results generalize and improve various existing results in the current literature....
Construction of Dilations of Positive Lp-Contractions.
Construction of fixed points by some iterative schemes.
Construction of Non-Linear Local Quantum Processes.
Construction of Sobolev spaces of fractional order with sub-riemannian vector fields
Given a smooth family of vector fields satisfying Chow-Hörmander’s condition of step 2 and a regularity assumption, we prove that the Sobolev spaces of fractional order constructed by the standard functional analysis can actually be “computed” with a simple formula involving the sub-riemannian distance.Our approach relies on a microlocal analysis of translation operators in an anisotropic context. It also involves classical estimates of the heat-kernel associated to the sub-elliptic Laplacian.
Construction of the Leray-Schauder degree for elliptic operators in unbounded domains
Construction of vacuum for the positive-energy representation and its Bose counterpart.
Constructive branching theory for semi-eigenvalues. (Konstruktive Verzweigungstheorie für Halbeigenwerte.)
Contents
Continuation of invariant subspaces via the Recursive Projection Method
The Recursive Projection Method is a technique for continuation of both the steady states and the dominant invariant subspaces. In this paper a modified version of the RPM called projected RPM is proposed. The modification underlines the stabilization effect. In order to improve the poor update of the unstable invariant subspace we have applied subspace iterations preconditioned by Cayley transform. A statement concerning the local convergence of the resulting method is proved. Results of numerical...
Continuation theory for general contractions in gauge spaces.
Continuite lipschitzienne du spectre comme fonction d'un opérateur normal