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We solve an instance of this problem numerically using an integer programming formulation.
We solve this problem using an integer programming formulation and solver.
The igrid specification forces an integer grid.
The algorithm is based on the simplex method of optimization adapted to an integer grid.
It comprises samples of a specific value type in bounded n-dimensional space, arranged on an integer grid and is both random-accessible (at arbitrary integer coordinates) and iterable.
We use an integer linear programming (ILP) formulation for this.
Exposures were performed by using an anti-scatter grid.
By using a well-designed grid size, optimal grids are considered when generating instances and solving binary integer linear programming (BILP) problems.
This is done using a triangulation grid.
Quantification was done by using a morphometric grid.
Note: skip to Using a Grid if the puzzle already comes with a grid set up.
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