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Given the equation system Ax=b, where:

  • Every field in A is either 0 or 1, except for the fields of the diagonal which are -1
  • A is square and not singular
  • x is always > 0 and b is always < 0

Is the fastest way to solve it still using LU factorization as described in this post: Most efficient way to solve a system of linear equations?

Or is there some more efficient way thanks to the "binary" properties of A?

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  • Its a good question, but I would be surprised if you could do much with the assumption that A is binary. For one thing, that is a fairly fragile assumption in that the very first row operation on such a matrix is likely to introduce values other than 0/1 – John Coleman Apr 16 '16 at 15:29

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