P. Lin

activity

19922012

most citedOn the approximate fixed point property in abstract spaces

11 citations · 17 across the 6 of their papers we have counts for

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5 papers · 1 filter

math.FA2011★ 11 cited

On the approximate fixed point property in abstract spaces

Cleon S. Barroso, Ondřej F. K. Kalenda, Pei-Kee Lin

Let $X$ be a Hausdorff topological vector space, $X^{*}$ its topological dual and $Z$ a subset of $X^{*}$ . In this paper, we establish some results concerning the $σ (X, Z)$ -approximate…

math.FA1998★ 1 cited

Remarks about Schlumprecht space

Denka Kutzarova

We prove that Schlumprecht space $S$ is isomorphic to $(\sum_{k = 1}^{\infty} \oplus ℓ_{i} n f t y^{n_{k}})_{S}$ for any sequence of integers $(n_{k})$ . We also show that every complemented s…

math.FA1995

On the extension of 2- polynomials

P. K. Lin

Let $X$ be a three dimensional real Banach space. Benítez and Otero \cite {BeO} showed that if the unit ball of $X$ is is an intersection of two ellipsoids, then every 2-polynomial…

math.FA1994

Extremal properties of contraction semigroups on $c_{o}$

P. K. Lin

For any complex Banach space $X$ , let $J$ denote the duality mapping of $X$ . For any unit vector $x$ in $X$ and any ( $C_{0}$ ) contraction semigroup $(T_{t})_{t > 0}$ on $X$ , Baillon and…

math.FA1992

Unrestricted products of contractions in Banach spaces

P. K. Lin

Let $X$ be a reflexive Banach space such that for any $x \neq = 0$ the set ${x^{*} \in X^{*} : ∥ x^{*} ∥ = 1 and x^{*} (x) = ∥ x ∥}$ is compact. We prove that any unrestricted pro…

On the approximate fixed point property in abstract spaces

Remarks about Schlumprecht space

On the extension of 2- polynomials

Extremal properties of contraction semigroups on co​

Unrestricted products of contractions in Banach spaces

Extremal properties of contraction semigroups on $c_{o}$