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Given a planar convex body B centered at the origin, we denote by ℳ ²(B) the Minkowski plane (i.e., two-dimensional linear normed space) with the unit ball B. For a triangle T in ℳ ²(B) we denote by the least possible radius of a Minkowskian ball enclosing T. We remark that in the terminology of location science is the optimum of the minimax location problem with distance induced by B and vertices of T as existing facilities (see, for instance, [HM03] and the references therein). Using methods...
In this paper we investigate the problem of finding an explicit element whose toric
residue is equal to one. Such an element is shown to exist if and only if the associated
polytopes are essential. We reduce the problem to finding a collection of partitions of
the lattice points in the polytopes satisfying a certain combinatorial property. We use
this description to solve the problem when and for any when the polytopes of
the divisors share a complete flag of faces. The latter generalizes earlier...
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