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Partitioning the graph needs to be done carefully - there is a trade-off between low communication and even size partitioning But partitioning a graph is a NP-hard problem, so it is not feasible to calculate them. Instead, the following heuristics are used.
 
Partitioning the graph needs to be done carefully - there is a trade-off between low communication and even size partitioning But partitioning a graph is a NP-hard problem, so it is not feasible to calculate them. Instead, the following heuristics are used.
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图的划分需要仔细地进行——在低通信和甚至大小划分之间有一个权衡。但是图的划分是一个 np 难问题,因此计算它们是不可行的。相反,使用以下启发式。
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图的划分需要仔细地进行——在低通信和甚至大小划分之间有一个权衡。但是图的划分是一个<big>NP</big> 难问题,因此计算它们是不可行的。相反,使用以下启发式。
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2D partitioning: Every processor gets a submatrix of the adjacency matrix. Assume the processors are aligned in a rectangle <math>p = p_r \times p_c</math>, where <math>p_r
 
2D partitioning: Every processor gets a submatrix of the adjacency matrix. Assume the processors are aligned in a rectangle <math>p = p_r \times p_c</math>, where <math>p_r
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2 d 分区: 每个处理器都有一个邻接矩阵矩阵的子矩阵。假设处理器在一个矩形 < math > p = p _ r 乘以 p _ c </math > 中对齐,其中 < math > p _ r
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2 d 分区: 每个处理器都有一个邻接矩阵的子矩阵。假设处理器在一个矩形 < math > p = p _ r 乘以 p _ c </math > 中对齐,其中 < math > p _ r
    
</math> and <math>p_c
 
</math> and <math>p_c
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