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The other method is projecting a grid (Grid Projection (GP)) where the grid is placed at a plane conjugate to both the grating and the front focal plane of the objective.
Similarly, the Repast Simphony grid projection stores a set of Cartesian coordinates for each member of the context.
The resulting designs have a "checker-board" pattern in lower-dimensional projections, in contrast to grid projection that occurs with orthogonal arrays.
All data were processed using the software packages ArcGIS 9.2 (ESRI Corp., Redlands, CA, USA) and QGIS; coordinates were converted to UTM grid projection (WGS 1984, 46 N).
We develop a finite element-based additive Schwarz preconditioner using overlapping subdomains plus a coarse grid projection operator which is applied directly to the pressure on the interior Gauss points.
GPS recordings of individual daily tracks were corrected for outliers and missing data and then converted from the original geographic coordinate system to a UTM grid projection (WGS1984, zone 38S) using ArcGIS 10.0 (ESRI, Redlands, CA, USA).
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We present a coarse-grid projection (CGP) method for accelerating incompressible flow computations, which is applicable to methods involving Poisson equations as incompressibility constraints.
The video below is of the same show, this time featuring a morphing gridded projection.
A series of grid-projection acquisitions allowed for optical slice view reconstruction using the Zeiss Axiovision 4.8 software.
A discussion of the adjointness relation between gradient and divergence operators for a refined grid MAC projection is presented, and a refined grid approximate projection is developed.
The latter were geo-referenced to the New Zealand Map Grid 1949 projection.
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