T. Dalby

most citedProperties of $R(X), R(a, X) \mbox{ and } RW(a, X)$

1 citations · 1 across the 3 of their papers we have counts for

collaborators

3 papers

math.FA2021

$D (X) < 1$ or $D^(X) < 1$ imply Property( $K$ )

Tim Dalby

Two new Banach space moduli, that involve weak convergent sequences, are introduced. It is shown that if either one of these moduli are strictly less than 1 then the Banach space h…

math.FA2020

$X^{}$ with weak uniform Kadec-Klee property has Property( $K^{*}$ )

Tim Dalby

It is shown that if the dual of a Banach space, $X^{*}$ , where the dual ball is weak* sequentially compact, has the weak* uniform Kadec-Klee property then $X^{*}$ has Property( $K^{*}$ ).…

math.FA2020★ 1 cited

Properties of $R(X), R(a, X) \mbox{ and } RW(a, X)$

Tim Dalby

In the context of metric fixed point theory in Banach spaces three moduli have played an important role. These are R(X), R(a, X) and RW(a, X). This paper looks at some of their pro…

D(X)<1 or D^(X)<1 imply Property(K)

X∗ with weak* uniform Kadec-Klee property has Property(K∗)

Properties of $R(X), R(a, X) \mbox{ and } RW(a, X)$

$D (X) < 1$ or $D^(X) < 1$ imply Property( $K$ )

$X^{}$ with weak uniform Kadec-Klee property has Property( $K^{*}$ )