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- W2565036285 abstract "For each finite planar point set P with no three collinear points, an interior point of P is a point in P such that it is not on the boundary of the convex hull of P. For any integer k > 0, let g(k) be the smallest integer such that every finite planar point set P with no three collinear points and with at least g(k) interior points has a subset Q whose the interior of the convex hull of Q contains exactly k points of P. In this paper, we show that g(k) ≥ k 2 for all integer k ≥ 4." @default.
- W2565036285 created "2017-01-06" @default.
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- W2565036285 date "2012-01-01" @default.
- W2565036285 modified "2023-09-27" @default.
- W2565036285 title "An Improved Lower Bound for an Erdös-Szekeres-Type Problem with Interior Points" @default.
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