2017
DOI: 10.1590/s1982-21702017000200031
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Proposal of the Spatial Dependence Evaluation From the Power Semivariogram Model

Abstract: Abstract:In Geostatistics, the use of measurement to describe the spatial dependence of the attribute is of great importance, but only some models (which have second-order stationarity) are considered with such measurement. Thus, this paper aims to propose measurements to assess the degree of spatial dependence in power model adjustment phenomena. From a premise that considers the equivalent sill as the estimated semivariance value that matches the point where the adjusted power model curves intersect, it is p… Show more

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Cited by 4 publications
(8 citation statements)
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References 26 publications
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“…Figure 14 shows the plots for the LIN ECa, which is the variable on w we focus our attention in the following sections. [64].…”
Section: Geostatistical Analysismentioning
confidence: 99%
“…Figure 14 shows the plots for the LIN ECa, which is the variable on w we focus our attention in the following sections. [64].…”
Section: Geostatistical Analysismentioning
confidence: 99%
“…The spatial variability of heavy metal(loid)s was determined using the semi-variogram. The theoretical fitting of the variogram, and the nugget, sill, lag, and the range were defined as stated in [32,33], while the nugget effect (NE)was calculated as stated in Equation ( 4):…”
Section: Statistical Analysis Spatial Modeling and Validationmentioning
confidence: 99%
“…Then, taking into account the six models, from the lowest to the highest MF value, the following ordered arrangement can be generated: Pentaspherical, Exponential, Cubic, Spherical, Gaussian and Wave. However, if the equivalent SDI (SDI*), proposed by Barbosa et al (2017), for the Power semivariogram model, whose equivalent MF (MF*) ranges from 0 to 0.667 (0<MF*<0.667), it is considered that the lowest value (SDI*>0%) and the highest value (SDI*<66.7%) of the SDI can be obtained for this model. But, this does not mean that one model is better than another, being only an inherent characteristic of each model, not representing fragility or less power to describe the spatial dependence behavior.…”
Section: Bulletin Of Geodeticmentioning
confidence: 99%
“…This index holds a spatial dependence classification proposed by Seidel, Oliveira (2016) and it is categorized as weak, moderate or strong spatial dependence. Recently, Barbosa et al (2017) constructed indexes and respective classifications for the evaluation of the spatial dependence for the power semivariogram model (model without sill). According to Barbosa et al (2017), the proposed indexes are analogous to the SPD and SDI.…”
Section: Introductionmentioning
confidence: 99%
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