Paper
14 January 2002 Application of an advanced stochastic bottom imaging model for airborne hyperspectral imager data collection
Gary D. Gilbert, Lev S. Dolin, Iosif M. Levin, Alexandr G. Luchinin, Stephen E. Stewart
Author Affiliations +
Abstract
Collection of airborne dat can be an expensive exercise. Data flights should optimize the quality and quantity of the data collected at minimal cost. Although the site to be surveyed is fixed, a mission planner has some freedom in formulating collection strategies. Choices may include the season, the time of day, the altitude and directions of the data run flights, the spectral bands, and the spectral and spatial resolutions used for the survey. A stochastic model has been developed to simulate and quantitatively estimate the statistical performance of airborne hyper- and multi- spectral systems in imaging a littoral sea bottom through a wavy sea surface. Results include mean and variance of various measures of system performance. Candidate collection plans can be tested with the stochastic model. This paper demonstrates the use of the stochastic model in examining the effect of flight direction on the quality of imagery for a variety of zenith sun angles and surface wave conditions. The calculations show the extreme sensitivity of data quality in terms of image signal to noise ratios to flight direction, sun angle, and sea wave direction.
© (2002) COPYRIGHT Society of Photo-Optical Instrumentation Engineers (SPIE). Downloading of the abstract is permitted for personal use only.
Gary D. Gilbert, Lev S. Dolin, Iosif M. Levin, Alexandr G. Luchinin, and Stephen E. Stewart "Application of an advanced stochastic bottom imaging model for airborne hyperspectral imager data collection", Proc. SPIE 4488, Ocean Optics: Remote Sensing and Underwater Imaging, (14 January 2002); https://doi.org/10.1117/12.452831
Advertisement
Advertisement
RIGHTS & PERMISSIONS
Get copyright permission  Get copyright permission on Copyright Marketplace
KEYWORDS
Sun

Signal to noise ratio

Data modeling

Imaging systems

Ocean optics

Stochastic processes

Water

Back to Top