Gutman A.E., Koptev A.V.
The space of $CD_0$-sections of a Banach bundle [in Russian] //
Report abstract. Mathematics in the Modern World. The Russian Conference Dedicated to the 50th Anniversary of the Sobolev Institute of Mathematics (Novosibirsk, September 17--23, 2007): Proceedings. Novosibirsk: Sobolev Institute of Mathematics SB RAS, 2007. P. 61--62.
@inproceedings { Gutman20070920,
author = "Gutman A.E. and Koptev A.V.",
howpublished = "Electronic",
title = "The space of $CD_0$-sections of a Banach bundle",
booktitle = "Mathematics in the Modern World. The Russian Conference Dedicated to the 50th Anniversary of the Sobolev Institute of Mathematics (Novosibirsk, September 17--23, 2007): Proceedings",
address = "Novosibirsk",
publisher = "Sobolev Institute of Mathematics SB RAS",
year = "2007",
pages = "61--62",
language = "russian",
annote = "The space $CD_0(Q)=C(Q)+c_0(Q)$ introduced as an example of a Banach lattice with some unusual order-topological properties became the subject of further intensive study. One of the results of the study was the representation of $CD_0(Q)$ as the space $C(Q^{\bullet})$ of continuous functions on the set $Q^{\bullet}=Q\times\{0,1\}$ endowed with a special compact Hausdorff topology. In this paper, we extend the result to the case of sections of Banach bundles."
}