导弹
发表于 2025-3-21 16:36:03
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法律的瑕疵
发表于 2025-3-22 00:09:11
Colored Quadrangulations with Steiner Points, graph . with vertex set . such that the boundary of the unbounded face of . coincides with CH(.) and that each bounded face of . is quadrilateral, where CH(.) stands for the boundary of the convex hull of .. It is easily checked that in general not every .-colored . admits a .-colored quadrangulati
柔声地说
发表于 2025-3-22 01:17:28
On Universal Point Sets for Planar Graphs,rov, we show that there is no .-universal point set of size ., for any . ≥ 15. Conversely, we use a computer program to show that there exist universal point sets for all . ≤ 10 and to enumerate all corresponding order types. Finally, we describe a collection . of 7′393 planar graphs on 35 vertices
tenuous
发表于 2025-3-22 05:24:50
On Non 3-Choosable Bipartite Graphs,que 3-list assignment . up to renaming the colors such that . . is not .-colorable. We present our strategies which can be applied to obtain another proof of their result. These strategies are invented to claim a stronger result that every complete bipartite graph with fifteen vertices except . . is
头盔
发表于 2025-3-22 11:54:29
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Palate
发表于 2025-3-22 16:29:11
On Complexity of Flooding Games on Graphs with Interval Representations,se games, each player colors one specified cell in his/her turn, and all connected neighbor cells of the same color are also colored by the color. This flooding or coloring spreads on the same color cells. It is natural to consider the coloring games on general graphs: Once a vertex is colored, the
Palate
发表于 2025-3-22 18:13:36
,How to Generalize Janken – Rock-Paper-Scissors-King-Flea,ld. A variant of janken can be represented by a tournament, where a vertex corresponds a sign and an arc (.,.) means sign . defeats sign .. However, not all tournaments define useful janken variants, i.e., some janken variants may include a useless sign, which is strictly inferior than another sign
疯狂
发表于 2025-3-22 22:27:44
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变色龙
发表于 2025-3-23 04:32:32
,GDDs with Two Associate Classes and with Three Groups of Sizes 1, ,, , and ,, < ,, ,bsets (called blocks) of . satisfying the following properties: the (1 + . + .)-set is divided into 3 groups of sizes 1, . and .; each pair of symbols from the same group occurs in exactly . . blocks in .; and each pair of symbols from different groups occurs in exactly . . blocks in .. Let . ., . .
Pandemic
发表于 2025-3-23 08:50:13
The Number of Diagonal Transformations in Quadrangulations on the Sphere, unique bipartition .(.) = . ∪ ., where we call (|.|,|.|) the . of .. In this article, we shall prove that any two quadrangulations . and .′ with the same bipartition size can be transformed into each other by at most 10|.| + 16|.| − 64 diagonal slides.