Researcher:
Freedman, Walden

Profile Picture
ORCID

Job Title

Faculty Member

First Name

Walden

Last Name

Freedman

Name

Name Variants

Freedman, Walden

Email Address

Birth Date

Filters

1999 - 199912000 - 20022

Advanced Search

Filter by

Settings

Researcher Of Publications: search.filters.isAuthorOfPublication.17b3efb8-3fc6-4129-85e6-d649fcb152a2

Search Results

Now showing 1 - 3 of 3
  • Placeholder
    PublicationMetadata only
    The phillips properties
    (American Mathematical Society (AMS), 2000) Department of Mathematics; Department of Mathematics; Department of Mathematics; Ülger, Ali; Freedman, Walden; Faculty Member; Faculty Member; College of Sciences; N/A
    A Banach space X has the Phillips property if the canonical projection p: X*** → X* is sequentially weak*-norm continuous, and has the weak Phillips property if p is sequentially weak*-weak continuous. We study both properties in connection with other geometric properties, such as the Dunford-Pettis property, Pelczynski's properties (u) and (V), and the Schur property. © 2000 by Walden Freedman and Ali Ülger.
  • Placeholder
    PublicationMetadata only
    Alternative polynomial and holomorphic Dunford-Pettis properties
    (Scientific and Technical research Council of Turkey - TUBITAK/Türkiye Bilimsel ve Teknik Araştırma Kurumu, 1999) Department of Mathematics; Department of Mathematics; Freedman, Walden; Faculty Member; College of Sciences; N/A
    Alternatives to the Polynomial Dunford-Pettis property and the Holomorphic Dunford-Pettis property, called the PDP1 and HDP1 properties, respectively, are introduced. These are shown to be equivalent to the DP1 property, an alternative Dunford-Pettis property previously introduced by the author, thus mirroring the equivalence of the three original properties. © TÜBİTAK.
  • Placeholder
    PublicationMetadata only
    An extension property for banach spaces
    (Institute of Mathematics, Polish Academy of Sciences, 2002) Department of Mathematics; Department of Mathematics; Freedman, Walden; Faculty Member; College of Sciences; N/A
    A Banach space X has property (E) if every operator from X into c0 extends to an operator from X** into c0; X has property (L) if whenever K ⊆ X is limited in X**, then K is limited in X; X has property (G) if whenever K ⊆ X is Grothendieck in X**, then K is Grothendieck in X. In all of these, we consider X as canonically embedded in X**. We study these properties in connection with other geometric properties, such as the Phillips properties, the Gelfand-Phillips and weak Gelfand-Phillips properties, and the property of being a Grothendieck space. © 2002, Instytut Matematyczny. All rights reserved.