激光雷达
遥感
天蓬
环境科学
树冠
计算机科学
减少毁林和森林退化造成的排放
由运动产生的结构
卫星图像
图像分辨率
地理
气候变化
人工智能
碳储量
考古
生物
生态学
运动估计
作者
Jamie Tolan,Hung-I Yang,Benjamin Nosarzewski,Guillaume Couairon,Huy V. Vo,John T. Brandt,Justine Spore,Sayantan Majumdar,Daniel Haziza,Janaki Vamaraju,Théo Moutakanni,Piotr Bojanowski,Tracy Johns,Brian White,Tobias Tiecke,Camille Couprie
标识
DOI:10.1016/j.rse.2023.113888
摘要
Vegetation structure mapping is critical for understanding the global carbon cycle and monitoring nature-based approaches to climate adaptation and mitigation. Repeated measurements of these data allow for the observation of deforestation or degradation of existing forests, natural forest regeneration, and the implementation of sustainable agricultural practices like agroforestry. Assessments of tree canopy height and crown projected area at a high spatial resolution are also important for monitoring carbon fluxes and assessing tree-based land uses, since forest structures can be highly spatially heterogeneous, especially in agroforestry systems. Very high resolution satellite imagery (less than one meter (1 m) Ground Sample Distance) makes it possible to extract information at the tree level while allowing monitoring at a very large scale. This paper presents the first high-resolution canopy height map concurrently produced for multiple sub-national jurisdictions. Specifically, we produce very high resolution canopy height maps for the states of California and São Paulo, a significant improvement in resolution over the ten meter (10 m) resolution of previous Sentinel / GEDI based worldwide maps of canopy height. The maps are generated by the extraction of features from a self-supervised model trained on Maxar imagery from 2017 to 2020, and the training of a dense prediction decoder against aerial lidar maps. We also introduce a post-processing step using a convolutional network trained on GEDI observations. We evaluate the proposed maps with set-aside validation lidar data as well as by comparing with other remotely sensed maps and field-collected data, and find our model produces an average Mean Absolute Error (MAE) of 2.8 m and Mean Error (ME) of 0.6 m.
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