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The space of compact operators contains $c_{0}$ when a noncompact operator is suitably factorized

Giovanni Emmanuele, Kamil John (2000)

Czechoslovak Mathematical Journal

The space of countably simple bounded functions with values in a DF-space.

S. Díaz, A. Fernández, M. Florencio, P. J. Paúl (1994)

Revista Matemática de la Universidad Complutense de Madrid

The Space of Differences of Convex Functions on [0, 1]

Zippin, M. (2000)

Serdica Mathematical Journal

∗Participant in Workshop in Linear Analysis and Probability, Texas A & M University, College Station, Texas, 2000. Research partially supported by the Edmund Landau Center for Research in Mathematical Analysis and related areas, sponsored by Minerva Foundation (Germany).The space K[0, 1] of differences of convex functions on the closed interval [0, 1] is investigated as a dual Banach space. It is proved that a continuous function f on [0, 1] belongs to K[0, 1]

The Space of Distributions D' (...) is not Br- Complete.

M. Valdivia (1974)

Mathematische Annalen

The space of entire functions of two variables as a metric space.

Sisarcick, W.C. (1978)

International Journal of Mathematics and Mathematical Sciences

The space of exponentially decreasing entire functions and its application to solvability

Dohan Kim, Soon-Yeong Chung (1992)

Banach Center Publications

The space of Fourier-Haar multipliers.

Lelond, O.V., Semenov, E.M., Uksusov, S.N. (2005)

Sibirskij Matematicheskij Zhurnal

The space of functions with a limit at each point.

Kurilić, Miloš S. (1996)

Novi Sad Journal of Mathematics

The space of Henstock integrable functions of two variables.

Ostaszewski, Krysztof (1988)

International Journal of Mathematics and Mathematical Sciences

The space of Laplace transformable distributions

Swartz, Charles (1970)

Portugaliae mathematica

The Space of Lebesgue Measurable Functions on the Interval [0,1] is Homeomorphic to the Countable Infinite Product of Lines.

C. Bessaga, A. Pelczynski (1970)

Mathematica Scandinavica

The space of maximal convex sets

Robert Jamison (1981)

Fundamenta Mathematicae

The space of multipliers and convolutors of Orlicz spaces on a locally compact group

Hasan P. Aghababa, Ibrahim Akbarbaglu, Saeid Maghsoudi (2013)

Studia Mathematica

Let G be a locally compact group, let (φ,ψ) be a complementary pair of Young functions, and let $L^{φ} (G)$ and $L^{ψ} (G)$ be the corresponding Orlicz spaces. Under some conditions on φ, we will show that for a Banach $L^{φ} (G)$ -submodule X of $L^{ψ} (G)$ , the multiplier space $H o m_{L^{φ} (G)} (L^{φ} (G), X *)$ is a dual Banach space with predual $L^{φ} (G) ∙ X : = \bar{s p a n} u x : u \in L^{φ} (G), x \in X$ , where the closure is taken in the dual space of $H o m_{L^{φ} (G)} (L^{φ} (G), X *)$ . We also prove that if $φ$ is a Δ₂-regular N-function, then $C v_{φ} (G)$ , the space of convolutors of $M^{φ} (G)$ , is identified with the dual of a Banach algebra of functions on G under pointwise...

The space of multipliers into $l_{1}$

P. Wojtaszczyk (1979)

Annales Polonici Mathematici

The space of real-analytic functions has no basis

Paweł Domański, Dietmar Vogt (2000)

Studia Mathematica

Let Ω be an open connected subset of $ℝ^{d}$ . We show that the space A(Ω) of real-analytic functions on Ω has no (Schauder) basis. One of the crucial steps is to show that all metrizable complemented subspaces of A(Ω) are finite-dimensional.