Generalized ocean color inversion model for retrieving marine inherent optical properties

计算机科学 软件即服务 反演(地质) 卫星 软件 算法 航空航天工程 工程类 地质学 软件开发 构造盆地 古生物学 程序设计语言
作者
P. Jeremy Werdell,Bryan A. Franz,Sean W. Bailey,Gene C. Feldman,Emmanuel Boss,Vittorio Brando,Mark Dowell,Takafumi Hirata,Samantha Lavender,ZhongPing Lee,Hubert Loisel,Stéphane Maritorena,Frédéric Mélin,Timothy Moore,Tim Smyth,David Antoine,Emmanuel Devred,Odile Hembise Fanton d’Andon,Antoine Mangin
出处
期刊:Applied Optics [Optica Publishing Group]
卷期号:52 (10): 2019-2019 被引量:394
标识
DOI:10.1364/ao.52.002019
摘要

Ocean color measured from satellites provides daily, global estimates of marine inherent optical properties (IOPs). Semi-analytical algorithms (SAAs) provide one mechanism for inverting the color of the water observed by the satellite into IOPs. While numerous SAAs exist, most are similarly constructed and few are appropriately parameterized for all water masses for all seasons. To initiate community-wide discussion of these limitations, NASA organized two workshops that deconstructed SAAs to identify similarities and uniqueness and to progress toward consensus on a unified SAA. This effort resulted in the development of the generalized IOP (GIOP) model software that allows for the construction of different SAAs at runtime by selection from an assortment of model parameterizations. As such, GIOP permits isolation and evaluation of specific modeling assumptions, construction of SAAs, development of regionally tuned SAAs, and execution of ensemble inversion modeling. Working groups associated with the workshops proposed a preliminary default configuration for GIOP (GIOP-DC), with alternative model parameterizations and features defined for subsequent evaluation. In this paper, we: (1) describe the theoretical basis of GIOP; (2) present GIOP-DC and verify its comparable performance to other popular SAAs using both in situ and synthetic data sets; and, (3) quantify the sensitivities of their output to their parameterization. We use the latter to develop a hierarchical sensitivity of SAAs to various model parameterizations, to identify components of SAAs that merit focus in future research, and to provide material for discussion on algorithm uncertainties and future emsemble applications.
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