Forest above Ground Biomass Inversion by Fusing GLAS with Optical Remote Sensing Data Metadata
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- Main Title Forest above Ground Biomass Inversion by Fusing GLAS with Optical Remote Sensing Data
Author: Bator, Elizabeth M.Creator Type: PersonalCreator Info: University of North Texas
Author: Slavens, Dawn R.Creator Type: PersonalCreator Info: Midwestern State University
Name: Hindawi Publishing CorporationPlace of Publication: Cairo, Egypt
- Acceptance Date: 2003-02-11
- Creation: 2003-02-11
- Content Description: This article demonstrates a relationship between the Dunford-Pettis property and the DP1 property with a similar relationship for vector-valued continuous function spaces.
- Physical Description: 4 p.
- Keyword: Dunford-Pettis property
- Keyword: functional analysis
- Keyword: measure and integration
- Journal: International Journal of Mathematics and Mathematical Sciences, 2003. Cairo, Egypt: Hindawi Publishing Corporation
- Publication Title: International Journal of Mathematics and Mathematical Sciences
- Volume: 2003
- Issue: 37
- Pages: 2375-2378
- Peer Reviewed: True
Name: UNT Scholarly WorksCode: UNTSW
Name: UNT College of Arts and SciencesCode: UNTCAS
- Rights Access: public
- Rights License: by
- DOI: 10.1155/S0161171203302315
- Archival Resource Key: ark:/67531/metadc990996
- Academic Department: Mathematics
- Display Note: Abstract: W. Freedman introduced an alternate to the Dunford-Pettis property, called the DP1 property, in 1997. He showed that for 1≤p<∞, (⊕α∈𝒜Xα)p has the DP1 property if and only if each Xα does. This is not the case for (⊕α∈𝒜Xα)∞. In fact, we show that (⊕α∈𝒜Xα)∞ has the DP1 property if and only if it has the Dunford-Pettis property. A similar result also holds for vector-valued continuous function spaces.