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A.Omidi
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If a matrix is totally unimodular (TU), then we know that {x | Ax\leq b}$\text{\{}x| Ax\leq b \text{\}}$ is integral for all integral b's$b$'s.

  This is often used for convex hull proofs, but does the concept of TU has further applications?

If a matrix is totally unimodular (TU), then we know that {x | Ax\leq b} is integral for all integral b's.

  This is often used for convex hull proofs, but does the concept of TU has further applications?

If a matrix is totally unimodular (TU), then we know that $\text{\{}x| Ax\leq b \text{\}}$ is integral for all integral $b$'s. This is often used for convex hull proofs, but does the concept of TU has further applications?

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user3680510
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Has the concept of TU other application than proving convex hull characterizations?

If a matrix is totally unimodular (TU), then we know that {x | Ax\leq b} is integral for all integral b's.

This is often used for convex hull proofs, but does the concept of TU has further applications?