Gateaux differentiable norms in Lp.
Gaussian radon measures on locally convex spaces.
General methods of constructing equivalent minimal pairs not unique up to translation.
In this paper we give general methods of construction of various equivalent minimal pairs of compact convex sets that are not translates of one another.
General theorems of Mazur-Orlicz type
Generalized almost convergence and Knopp's core theorem
Generalized difference sequence spaces defined by a sequence of moduli
Generalized difference sequence spaces defined by Orlicz functions.
Generalized Hermitean ultradistributions
In this paper we define, by duality methods, a space of ultradistributions . This space contains all tempered distributions and is closed under derivatives, complex translations and Fourier transform. Moreover, it contains some multipole series and all entire functions of order less than two. The method used to construct led us to a detailed study, presented at the beginning of the paper, of the duals of infinite dimensional locally convex spaces that are inductive limits of finite dimensional...
Generalized Köthe Function Spaces.
Generalized Köthe-Toeplitz duals.
Generalized moment problem in vector lattices.
Generalized Nash-Moser smoothing operators and the structure of Fréchet spaces
Generalized precompactness and mixed topologies.
The equicontinuous sets of locally convex generalized inducted limit (or mixed) topologies are characterized as generalized precompact sets. Uniformly pre-Lebesgue and Lebesgue topologies in normed Riesz spaces are investigated and it is shown that order precompactness and mixed topologies can be used to great advantage in the study of these topologies.
Generalized strongly -summable sequences defined by Orlicz functions
Generalized vector-valued sequence spaces defined by modulus functions.
Generalized-lush spaces and the Mazur-Ulam property
We introduce a new class of Banach spaces, called generalized-lush spaces (GL-spaces for short), which contains almost-CL-spaces, separable lush spaces (in particular, separable C-rich subspaces of C(K)), and even the two-dimensional space with hexagonal norm. We find that the space C(K,E) of vector-valued continuous functions is a GL-space whenever E is, and show that the set of GL-spaces is stable under c₀-, l₁- and -sums. As an application, we prove that the Mazur-Ulam property holds for a larger...
Generic differentiability of mappings and convex functions in Banach and locally convex spaces
Geometrical properties of Banach spaces and the distribution of the norm for a stable measure
Geometry of modulus spaces.
Geometry of nuclear spaces - I