On convergences of signed states
On convex functions in c0(w1).
It is proved that no convex and Fréchet differentiable function on c0(w1), whose derivative is locally uniformly continuous, attains its minimum at a unique point.
On convexity and smoothness of Banach space
On convexity of composition and multiplication operators on weighted Hardy spaces.
On convexity, smoothness and renormings in the study of faces of the unit ball of a Banach space.
On convolution operator in Orlicz spaces.
On convolution operators in the spaces of almost periodic functions and spaces.
On copies of in the bounded linear operator space
In this note we study some properties concerning certain copies of the classic Banach space in the Banach space of all bounded linear operators between a normed space and a Banach space equipped with the norm of the uniform convergence of operators.
On copies of c0 in some function spaces.
On Co-Semigroups of Lattice Homomorphisms on a Banach Lattice.
On cosine operator functions and one-parameter groups of operators
On countability of the spectrum of Banach space valued weakly almost-periodic functions
On Countable Strict Inductive Limits.
On criteria of Blumenthal for inner-product spaces
On cyclic α(·)-monotone multifunctions
Let (X,d) be a metric space. Let Φ be a linear family of real-valued functions defined on X. Let be a maximal cyclic α(·)-monotone multifunction with non-empty values. We give a sufficient condition on α(·) and Φ for the following generalization of the Rockafellar theorem to hold. There is a function f on X, weakly Φ-convex with modulus α(·), such that Γ is the weak Φ-subdifferential of f with modulus α(·), .
On cyclicity in weighted Dirichlet spaces.
On D.C. mappings and differences of convex operators
On De Blasi's differentiation theory for multifunctions
On decomposition in barrelled spaces
On decompositions in generalised Lorentz-Zygmund spaces
Il lavoro presenta diverse caratterizzazioni degli spazi Lorentz-Zygmund generalizzati (GLZ) , con , , e spazio misurato con misura finita. Dato uno spazio misurato e , otteniamo representazioni equivalenti per la (quasi-) norma dello spazio GLZ . Inoltre, se è uno spazio misurato con misura finita e , viene presentata in termini di decomposizioni una norma equivalente per lo spazio . Si dimostra che le norme equivalenti considerate per , con uno spazio a misura finita, e la...