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Currently displaying 1 – 5 of 5

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Linear contraction mappings

Johnson, William B.; Shive, Robert A. jr. — 1971

Portugaliae mathematica

A universal non-compact operator

William B. Johnson — 1971

Colloquium Mathematicae

Finite-dimensional Schauder decompositions in certain Frechet spaces

William B. Johnson — 1971

Colloquium Mathematicae

Corrigendum to “Commutators on ${(\sum ℓ_{q})}_{p}$ ” (Studia Math. 206 (2011), 175-190)

Dongyang Chen; William B. Johnson; Bentuo Zheng — 2014

Studia Mathematica

We give a corrected proof of Theorem 2.10 in our paper “Commutators on ${(\sum ℓ_{q})}_{p}$ ” [Studia Math. 206 (2011), 175-190] for the case 1 < q < p < ∞. The case when 1 = q < p < ∞ remains open. As a consequence, the Main Theorem and Corollary 2.17 in that paper are only valid for 1 < p,q < ∞.

Commutators on ${(\sum ℓ_{q})}_{p}$

Dongyang Chen; William B. Johnson; Bentuo Zheng — 2011

Studia Mathematica

Let T be a bounded linear operator on $X = {(\sum ℓ_{q})}_{p}$ with 1 ≤ q < ∞ and 1 < p < ∞. Then T is a commutator if and only if for all non-zero λ ∈ ℂ, the operator T - λI is not X-strictly singular.

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