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Normal Semimodules: A Theory of Generalized Convex Cones
Published online by Cambridge University Press: 20 November 2018
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In [3], C. Davis showed that if a convex polyhedral cone C (the positive span of a finite set of vectors in Euclidean space) contains no nonzero linear subspace, then C is linearly isomorphic to the set V+ of nonnegative points in a linear subspace V of Rn. Moreover n can be taken to be the number of facets (maximal proper faces) of C.
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- Copyright © Canadian Mathematical Society 1984
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