A Leray--Schauder alternative for weakly-strongly sequentially continuous weakly compact maps.
A Lifting Result for Locally Pseudo-Convex Subspaces of L₀
It is shown that if F is a topological vector space containing a complete, locally pseudo-convex subspace E such that F/E = L₀ then E is complemented in F and so F = E⊕ L₀. This generalizes results by Kalton and Peck and Faber.
A local factorization of analytic functions and its applications
A local metric characterization of Banach spaces
A modification of Newton's method
A modular convergence theorem for certain nonlinear integral operators with homogeneous kernel.
A multiplicative functional on the commutative topological field
A Natural Class of Sequential Banach Spaces
We introduce and study a natural class of variable exponent spaces, which generalizes the classical spaces and c₀. These spaces will typically not be rearrangement-invariant but instead they enjoy a good local control of some geometric properties. Some geometric examples are constructed by using these spaces.
A new class of sequence spaces with applications in summability theory.
A new concept of separation
A new definition of nuclear systems with applications to bases in nuclear spaces
A new Expression of the Maximal Value of Banach Limits
A new extension of Komlós' theorem in infinite dimensions. Application: Weak compactness in .
A new extension theorem for concave operators.
A new proof for a Rolewicz's type theorem: An evolution semigroup approach.
A New Proof of Nakano's Theorem in Locally Solid Riesz Spaces.
A New Sequence Space Defined by a Sequence of Orlicz Functions over -Normed Spaces
In this paper we introduce a new sequence space defined by a sequence of Orlicz functions and study some topological properties of this sequence space.
A new tool in the theory of integral representation.
A new type of affine Borel function.
A new type of difference sequence spaces.