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Titlebook: Discrete and Computational Geometry; Japanese Conference, Jin Akiyama,Mikio Kano Conference proceedings 2003 Springer-Verlag Berlin Heidelb

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Non-Neoplastic Intestinal Diseasesence of a property called the .. This property was crucial in the linear-time solution for the minimum area triangle enclosing a convex polygon. We have discovered a non-trivial interspersing property for the minimum perimeter problem. This resulted in an optimal solution to the minimum perimeter t
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Non-Neoplastic Intestinal Diseaseres requiring only . time, we explore different applications of such data structures to efficiently solve problems in clustering and facility location. Our data structures are succinct using only .((1/.)log.(.)) bits of storage. We show that this is optimal by providing a matching lower bound showin
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https://doi.org/10.1007/978-1-4757-2548-3-gon . in the plane with vertices . ., . ., ..., . . which are arranged in this order clockwisely, we let each node . ∈ . correspond to the vertex . . and define the area . .(.) of . on . by the sum of weighted areas of convex hulls for all hyperedges in .. For 0 ≤ .<.<. ≤ .-1, a convex three-cut .(
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Eisa Lari,Ali Lari,Khaled AlyaqoutWe consider a device with rectangular base having no gradations. We show that the number of directly measurable amounts of liquid using the device with its vertices as markers is always 13, independent of its shape. Then we show how the device can measure any integral amount of liquid between 1 and 858 liters.
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