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Leonardo Ramirez-Lopez

Researcher at University of Tübingen

Publications -  24
Citations -  1612

Leonardo Ramirez-Lopez is an academic researcher from University of Tübingen. The author has contributed to research in topics: Soil test & Digital soil mapping. The author has an hindex of 13, co-authored 21 publications receiving 1135 citations. Previous affiliations of Leonardo Ramirez-Lopez include Université catholique de Louvain & Swiss Federal Institute for Forest, Snow and Landscape Research.

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A global spectral library to characterize the world’s soil

R. A. Viscarra Rossel, +41 more
TL;DR: In this article, the authors developed and analyzed a global soil visible-near infrared (vis-NIR) spectral library, which is currently the largest and most diverse database of its kind, and showed that the information encoded in the spectra can describe soil composition and be associated to land cover and its global geographic distribution, which acts as a surrogate for global climate variability.
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The spectrum-based learner: A new local approach for modeling soil vis–NIR spectra of complex datasets

TL;DR: It is shown that memory-based learning (MBL) is a very promising approach to deal with complex soil visible and near infrared (vis–NIR) datasets and that soil vis-NIR distance matrices can be used to further improve the prediction performance of spectral models.
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Soil classification using visible/near-infrared diffuse reflectance spectra from multiple depths

TL;DR: In this article, the authors investigated the potential use of VNIRDRS to classify soils in a region with variable soils, geology, and topography in southeastern Brazil, using principal component (PC) analysis and multinomial logistic regression to classify 291 soils at the levels of order (highest), suborder (second highest), and suborder plus textural classification (STC).
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Hyper-scale digital soil mapping and soil formation analysis

TL;DR: In this paper, a new hyper-scale terrain analysis approach, referred to as Contextual Statistical Mapping (ConStat), is presented, which is based on statistical neighborhood measures derived for growing sparse circular neighborhoods.