2008
DOI: 10.1016/j.geoderma.2008.08.001
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A tree regression analysis of factors determining the sorption and retention of heavy metals by soil

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Cited by 36 publications
(34 citation statements)
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“…Gruszczynski (2005) examined the soil spatial distribution pollution of Chromium (Cr) where pollution by this element was high using interpolation algorithms and artificial neural networks. Covelo et al (2008) examined the tree fitted regression models on the data containing six heavy metal. The sorption and retention of mixtures of heavy metals was reproduced by binary decisiontree regression models using classification and regression trees (CART) algorithm by an accompanying paper of Vega et al (2009).…”
Section: Introductionmentioning
confidence: 99%
“…Gruszczynski (2005) examined the soil spatial distribution pollution of Chromium (Cr) where pollution by this element was high using interpolation algorithms and artificial neural networks. Covelo et al (2008) examined the tree fitted regression models on the data containing six heavy metal. The sorption and retention of mixtures of heavy metals was reproduced by binary decisiontree regression models using classification and regression trees (CART) algorithm by an accompanying paper of Vega et al (2009).…”
Section: Introductionmentioning
confidence: 99%
“…The results of the model experiment indicate the highest Pb sorption in single-metal experiment as well as in multi-metal one in Chernozem. In general, the sorption of Pb and Cu was higher than Cd and Zn sorption (Covelo et al 2008). The sorption concentration of Zn was 10-times lower in the presence of other competitive metals.…”
Section: Resultsmentioning
confidence: 86%
“…Para el análisis estadístico se utilizó la técnica de árboles de clasificación y, entre ellos, los estructurados binarios (Breiman et al, 1984;Covelo et al, 2008;Vega et al, 2009), que son construidos por divisiones repetidas de subconjuntos de X en dos subconjuntos descendientes, comenzando con X mismo (Fig. 1).…”
Section: Materiales Y Métodosunclassified
“…Se considera como el número de casos en la clase j. Sean las probabilidades a priori tomadas como las proporciones En un nodo t, comprendido como punto de conexión entre dos o más elementos del árbol, sea el número total de casos en L con t x n ∈ y el número de casos de la clase j en t. La proporción de los casos de la clase j en L que caen dentro de t es Para un conjunto a priori dado, es interpretado como la probabilidad de que un caso en la clase j estará presente en el árbol. Se toma como el estimador por resustitución para la probabilidad de que un caso estará en la clase j y caiga dentro del nodo t. El estimador por re-sustitución p (t) de la probabilidad de que cualquier caso caiga dentro del nodo t es definido (Breiman et al, 1984;Covelo et al, 2008) por:…”
Section: Construcción Del áRbolunclassified
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