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A sample k-d tree that stores points in three-dimensional space. 

A sample k-d tree that stores points in three-dimensional space. 

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Epidemiological studies have identified associations between mortality and changes in concentration of particulate matter. These studies have highlighted the public concerns about health effects of particulate air pollution. Modeling fine particulate matter PM2.5 exposure risk and monitoring day-to-day changes in PM2.5 concentration is a critical s...

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... it is possible to build a k-d tree to hold data of any dimension, all of the data stored in a k-d tree must have the same dimension. Figure 2 shows an example of a k-d tree that stores 11 points in a three-dimensional space. The coordinate system in three-dimensional space needs three coordinate axes, the x-, y-and z-axis. ...
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... each level of the k-d tree shown in Figure 2, a certain component of each node has been bolded. Suppose the components are zero-indexed (for example, the x dimension is component zero, the y dimension is component one and the z or t dimension is component two). ...
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... reason that these values are bolded is because each node acts like a binary search tree node that discriminates only along the bolded component. For example, the root of the k-d tree in Figure 2 has the value (3, 1, 4), with the first component, 3, in bold. The first component (x-coordinate) of every node in the k-d tree's left sub-tree is less than or equal to three, while the first component of every node in the right sub-tree is greater than three. ...
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... a circle and a line (or a hyper-sphere and a hyper-plane), how does the algorithm determine whether or not the circle intersects the line? To determine this mathematically, consider the following arbitrary hyper-line and two hyper-circles, one of which crosses the hyper-line and one of which does not, as shown in Figure 12. Figure 12 shows that the distance |y 1 − y 0 | from the center of the left hyper-circle to the hyper-line is greater than the radius of the left hyper-circle, and therefore, the hyper-circle does not cross the hyper-line. ...
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... a circle and a line (or a hyper-sphere and a hyper-plane), how does the algorithm determine whether or not the circle intersects the line? To determine this mathematically, consider the following arbitrary hyper-line and two hyper-circles, one of which crosses the hyper-line and one of which does not, as shown in Figure 12. Figure 12 shows that the distance |y 1 − y 0 | from the center of the left hyper-circle to the hyper-line is greater than the radius of the left hyper-circle, and therefore, the hyper-circle does not cross the hyper-line. However, the distance from the center of the right hyper-circle to the hyper-line is less than the radius of the right hyper-circle, and therefore, some part of that hyper-circle does cross the hyper-line. ...
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... MARE: n = 3 MARE: n = 4 RMSPE: n = 3 RMSPE: n = 4 It is shown from Table 3 that of these nine IDW methods, the IDW methods with the maximum of three or four nearest neighbors and with an exponent of 5.0 (n = 3, 4 and p = 5.0) have the lowest MARE and RMSPE values, according to the leave-one-out cross-validation. Figure 20 illustrates the MARE results and Figure 21 illustrates the RMSPE results in the improved IDW interpolation for the 45 IDW methods that were evaluated in the 10-fold cross-validation, using the PM 2.5 data. As in the leave-one-out cross-validation, the maximum Euclidean distance that was used for the nearest neighbor criteria is 1.4, and the maximum time difference for the nearest neighbor criteria is seven days. ...
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... MARE: n = 3 MARE: n = 4 RMSPE: n = 3 RMSPE: n = 4 It is shown from Table 3 that of these nine IDW methods, the IDW methods with the maximum of three or four nearest neighbors and with an exponent of 5.0 (n = 3, 4 and p = 5.0) have the lowest MARE and RMSPE values, according to the leave-one-out cross-validation. Figure 20 illustrates the MARE results and Figure 21 illustrates the RMSPE results in the improved IDW interpolation for the 45 IDW methods that were evaluated in the 10-fold cross-validation, using the PM 2.5 data. As in the leave-one-out cross-validation, the maximum Euclidean distance that was used for the nearest neighbor criteria is 1.4, and the maximum time difference for the nearest neighbor criteria is seven days. ...
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... the 10-fold cross-validation or the LOOCV function first requires the user to select a data file. If the format of the file is valid and the file is successfully loaded, the user presses the "10 Fold Cross Validation" or the "LOOCV Validation" button, as shown in Figure 22. The user is then presented with a dialog asking to select the exponent, the number of nearest neighbors, the maximum Euclidean distance and the maximum time difference, as shown in Figure 23. ...
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... the format of the file is valid and the file is successfully loaded, the user presses the "10 Fold Cross Validation" or the "LOOCV Validation" button, as shown in Figure 22. The user is then presented with a dialog asking to select the exponent, the number of nearest neighbors, the maximum Euclidean distance and the maximum time difference, as shown in Figure 23. The maximum Euclidean distance is the maximum distance between the nearest neighbors and the point being interpolated. ...
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... file with the locations to be interpolated needs to be selected. Once the location file is selected, the contents will be displayed in the Centroid Locations Data Pane for the user to browse, as shown in Figure 22. The Centroid Locations Data Pane displays the x and y coordinates for the centroid locations of counties or census block groups in the contiguous U.S. that are to be interpolated. ...
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... Centroid Locations Data Pane displays the x and y coordinates for the centroid locations of counties or census block groups in the contiguous U.S. that are to be interpolated. When the user clicks the Interpolate button, the system will ask the user to input the exponent, the number of nearest neighbors, the maximum Euclidean distance and the maximum time difference, as shown in Figure 23, which the user should have decided from the previous validation step. Then, the interpolation is performed, and the the interpolation results are exported to a text file. ...
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... the interpolation is performed, and the the interpolation results are exported to a text file. Figure 22. The web application GUI (graphic user interface) with a location file selected. ...
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... web application GUI (graphic user interface) with a location file selected. Figure 23. The web application GUI dialog where the user selects the exponent, the number of nearest neighbors, the maximum Euclidean distance and the maximum time difference. ...
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... the slider is moved, the interpolated results are updated and displayed on the map. Figures 24 and 25 show the PM 2.5 interpolation results at the centroids of census block groups in the contiguous U.S. at two different time instances of 20 January 2009 and 1 April 2009. Second, clicking on the "Play" button automatically advances the time on the map and animates the daily change in PM 2.5 over the course of the year. ...

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... The weights are determined based on the inverse distance between the known and unknown points. The IDW algorithm assumes that closer points have a stronger influence on the estimation [6]. In this study, the IDW interpolation method was employed to create air pollution concentration maps. ...
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