In this paper, we show the representation of Köthe dual of Banach sequence spaces $ℓ_{p} [X]$ $(1 \leq p < \infty)$ and give a characterization of that the spaces $ℓ_{p} [X]$ $(1 < p < \infty)$ are Grothendieck spaces.

Packing constant and Musielak-Orlicz sequence spaces equipped with the Luxemburg norm.

Henryk. Hudzik; Cong Xin Wu; Yi Ning Ye — 1994

Revista Matemática de la Universidad Complutense de Madrid

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On the triangle inequality in quasi-Banach spaces.

L -fuzzifying topological vector spaces.

On the λ -property of Orlicz space L M

Köthe dual of Banach sequence spaces ℓ p [ X ] ( 1 ≤ p < ∞ ) and Grothendieck space

Packing constant and Musielak-Orlicz sequence spaces equipped with the Luxemburg norm.

$L$ -fuzzifying topological vector spaces.

On the $λ$ -property of Orlicz space $L_{M}$

Köthe dual of Banach sequence spaces $ℓ_{p} [X]$ $(1 \leq p < \infty)$ and Grothendieck space