Generation of analytic semigroups by elliptic operators of second order in Hölder spaces
Generators for algebras dense in -spaces
For various -spaces (1 ≤ p < ∞) we investigate the minimum number of complex-valued functions needed to generate an algebra dense in the space. The results depend crucially on the regularity imposed on the generators. For μ a positive regular Borel measure on a compact metric space there always exists a single bounded measurable function that generates an algebra dense in . For M a Riemannian manifold-with-boundary of finite volume there always exists a single continuous function that generates...
Geometric characterization of L₁-spaces
The paper is devoted to a description of all real strongly facially symmetric spaces which are isometrically isomorphic to L₁-spaces. We prove that if Z is a real neutral strongly facially symmetric space such that every maximal geometric tripotent from the dual space of Z is unitary, then the space Z is isometrically isomorphic to the space L₁(Ω,Σ,μ), where (Ω,Σ,μ) is an appropriate measure space having the direct sum property.
Geometric properties of composition operators belonging to Schatten classes.
Geometry of Carnot-Carathéodory spaces, quasiconformal analysis, and geometric measure theory.
Geometry of modulus spaces.
Geometry of nuclear spaces. II - Linear topological invariants
Geometry of Orlicz spaces [Book]
Gewichtete Räume stetiger vektorwertiger Funktionen und das injektive Tensorprodukt. I.
Gewichtete Räume stetiger vektorwertiger Funktionen und das injektive Tensorprodukt. II.
Global Classical Solutions of Nonlinear Wave Equations.
Global higher integrability of jacobians on bounded domains
Global infinite energy solutions of the critical semilinear wave equation.
Good -subspaces of , .
Good λ inequalities for the area integral and the nontangential maximal function
Gradient method in Sobolev spaces for nonlocal boundary-value problems.
Gradient potential estimates
Pointwise gradient bounds via Riesz potentials like those available for the Poisson equation actually hold for general quasilinear equations.
Gradients of Borel functions
Grenzordnungen von Operatorenidealen (I).
Grenzordnungen von Operatorenidealen (II).