Geometry on the space of positive functions.
Gewichtete Räume stetiger vektorwertiger Funktionen und das injektive Tensorprodukt. I.
Gewichtete Räume stetiger vektorwertiger Funktionen und das injektive Tensorprodukt. II.
Gibbsian fields associated to exponentially decreasing quadratic potentials
Gleason measures and some inner products on the algebra of bounded operators on a Hilbert space
Gleason Parts and a Problem in Prediction Theory.
Gleason theorem for signed measures with infinite values
Gleason–Kahane–Żelazko theorem for spectrally bounded algebra.
Gliding hump properties and some applications.
Global And Local Saturated Theorems In Some Spaces Of Temperate Functions
Global and local saturation theorems in some spaces of temperate functions.
Global Caccioppoli-type and Poincaré inequalities with Orlicz norms.
Global Classical Solutions of Nonlinear Wave Equations.
Global existence for a Riccati equation arising in a boundary control problem for distributed parameters
Si prova resistenza globale della soluzione di una equazione di Riccati collegata alla sintesi di un problema di controllo ottimale. Il problema considerato rappresenta la versione astratta di alcuni problemi governati da equazioni paraboliche con il controllo sulla frontiera.
Global higher integrability of jacobians on bounded domains
Global infinite energy solutions of the critical semilinear wave equation.
G-narrow operators and G-rich subspaces
Let X and Y be Banach spaces. An operator G: X → Y is a Daugavet center if ‖G +T‖ = ‖G‖+‖T‖ for every rank-1 operator T. For every Daugavet center G we consider a certain set of operators acting from X, so-called G-narrow operators. We prove that if J is the natural embedding of Y into a Banach space E, then E can be equivalently renormed so that an operator T is (J ○ G)-narrow if and only if T is G-narrow. We study G-rich subspaces of X: Z ⊂ X is called G-rich if the quotient map q: X → X/Z is...
Good -subspaces of , .
Good λ inequalities for the area integral and the nontangential maximal function
Gradient estimates for weak solutions of -harmonic equations.