On the lattice structure of invariant functions for Markov operators on
On the lattice theory of function semi-norms.
On the limitations of the Grothendieck techniques.
On the Locally Convex Structure of Strict Topologies.
On the locally uniformly weak star rotundity of Orlicz spaces.
In the paper, a sufficient and necessary condition is given for the locally uniformly weak star rotundity of Orlicz spaces with Orlicz norms.
On the lower semicontinuity of certain integral functionals
Si dimostra che il funzionale è semicontinuo inferiormente su , rispetto alla topologia indotta da , qualora l’integrando sia una funzione non-negativa, misurabile in , convessa in , limitata nell’intorno dei punti del tipo , e tale che la funzione sia semicontinua inferiormente su .
On the mappings and in intermediate rings of
In this article, we investigate new topological descriptions for two well-known mappings and defined on intermediate rings of . Using this, coincidence of each two classes of -ideals, -ideals and -ideals of is studied. Moreover, we answer five questions concerning the mapping raised in [J. Sack, S. Watson, and among intermediate rings, Topology Proc. 43 (2014), 69–82].
On the maximum principle for optimal control processes described by Hammerstein integral equations with weakly singular kernels
On the Minimum Norm Projection on Closed Subspaces of L^p[0, 2*pi] and an Application
On the moduli of convexity and smoothness
On the moduli of convexity and smoothness in Orlicz spaces
On the M-structure of the operator space L(CK)
On the non- and locally uniformly non- properties, and copies in Musielak-Orlicz spaces
On the non-existence of linear isomorphisms between Banach spaces of analytic functions of one and several complex variables
On the non-existence of norms for some algebras of functions
Let C(Ω) be the algebra of all complex-valued continuous functions on a topological space Ω where C(Ω) contains unbounded functions. First it is shown that C(Ω) cannot have a Banach algebra norm. Then it is shown that, for certain Ω, C(Ω) cannot possess an (incomplete) normed algebra norm. In particular, this is so for where ℝ is the reals.
On the nonsquare constants of the Orlicz function space L(Φ) [0, +∞).
Let L(Φ) [0, +∞) be the Orlicz function space generated by N-function Φ(u) with Luxemburg norm. We show the exact nonsquare constant of it when the right derivative φ(t) of Φ(u) is convex or concave.
On the norm of certain weighted composition operators on the Hardy space.
On the Numerical Analysis of the Von Karman Equations : Mixed Finite Element Approximation and Continuation Techniques.
On the obstacle problem with a volume constraint.
On the operator of exterior derivation on the Riemannian manifolds with cylindrical ends.