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Positively homogeneous functions in atmospheric radiative transfer theory

Otto, Sebastian and Meringer, Markus (2011) Positively homogeneous functions in atmospheric radiative transfer theory. Journal of Mathematical Analysis and Applications, 376 (2), pp. 588-601. Elsevier. DOI: 10.1016/j.jmaa.2010.10.068. ISSN 0022-247X.

Full text not available from this repository.

Official URL: http://www.sciencedirect.com/science/article/pii/S0022247X10009157

Abstract

Positively homogeneous functions are applied to describe absorption and scattering processes within the framework of atmospheric radiative transfer theory. Solid angle integrations are understood as surface integrations over arbitrary solid angle surfaces which are defined beyond the common picture of atmospheric radiative transfer.

Document Type:Article
Title:Positively homogeneous functions in atmospheric radiative transfer theory
Authors:
AuthorsInstitution or Email of Authors
Otto, SebastianLeipziger Institut für Meteorologie (LIM), Universität Leipzig
Meringer, MarkusInstitut für Methodik der Fernerkundung (IMF), Deutsches Zentrum für Luft- und Raumfahrt (DLR)
Date:15 April 2011
Journal or Publication Title:Journal of Mathematical Analysis and Applications
Refereed publication:Yes
In Open Access:No
In SCOPUS:Yes
In ISI Web of Science:Yes
Volume:376
DOI:10.1016/j.jmaa.2010.10.068
Page Range:pp. 588-601
Publisher:Elsevier
ISSN:0022-247X
Status:Published
Keywords:Positively homogeneous functions; Reality space; Direction space; Solid angle integration; Radiative transfer
HGF - Research field:Aeronautics, Space and Transport (old)
HGF - Program:Space (old)
HGF - Program Themes:W EO - Erdbeobachtung
DLR - Research area:Space
DLR - Program:W EO - Erdbeobachtung
DLR - Research theme (Project):W - Vorhaben Entwicklung von Atmosphärenprozessoren (old)
Location: Oberpfaffenhofen
Institutes and Institutions:Remote Sensing Technology Institute > Atmospheric Processors
Deposited By: Dr.rer.nat. Markus Meringer
Deposited On:13 Jan 2011 09:02
Last Modified:07 Feb 2013 20:33

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