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        <dc:title>Vertical visibility among parallel polygons in three dimensions</dc:title>
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        <bibo:abstract>Let C={C1,...,Cn} denote a collection of translates of a regular convex k-gon in the plane with the stacking order. The collection C forms a visibility clique if for everyi &amp;lt; j the intersection Ci and (Ci ∩ Cj)\⋃i&amp;lt;l&amp;lt;jCl =∅.elements that are stacked between them, i.e., We show that if C forms a visibility clique its size is bounded from above by O(k4) thereby improving the upper bound of 22k from the aforementioned paper. We also obtain an upper bound of 22(k/2)+2 on the size of a visibility clique for homothetes of a convex (not necessarily regular) k-gon.</bibo:abstract>
        <bibo:volume>9411</bibo:volume>
        <bibo:startPage>373 - 379</bibo:startPage>
        <bibo:endPage>373 - 379</bibo:endPage>
        <dc:publisher>Springer Nature</dc:publisher>
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