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2
|
Erdős on Unit Distances and the Szemeredi-Trotter Theorems
– László A. Székely
|
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12
|
Distinct Distances in the Plane
– J. Solymosi, Cs. D. Toth
- 2001
|
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2
|
Cardinalities Of K-Distance Sets In Minkowski Spaces
– K. J. Swanepoel
- 1997
|
|
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For any n points in the plane: (a) There are n^0.66 distinct distances (b) There are n^0.8 distinct distances
– William Gasarch
|
|
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For any n points in the plane: (a) There are n 0.66 distinct distances (b) There are n 0.8 distinct distances
– William Gasarch
|
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the Euclidean space
– unknown authors
- 2005
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2
|
Extremal problems on triangle areas in two and three dimensions
– Adrian Dumitrescu, Micha Sharir, Csaba D. Tóth
- 2008
|
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9
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On Distinct Sums and Distinct Distances
– Gábor Tardos
- 2001
|
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2
|
Incidences in Three Dimensions and Distinct Distances in the Plane (Extended Abstract)
– György Elekes, Micha Sharir
- 2010
|
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On distinct distances among points in general position and . . .
– Adrian Dumitrescu
- 2008
|
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New Results on the Distribution of Distances Determined By Separated Point Sets
– E. Makai, Jr., J. Pach, J. Spencer
|
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2
|
On the crossing number of complete graphs: Growing minimal Kn from minimal Kn−1
– Judith R. Fredrickson
- 2006
|
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Optimal Crossing Minimization . . .
– Dietmar Ebner
- 2005
|
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2
|
The k Most Frequent Distances in the Plane
– Jozsef Solymosi, Gabor Tardos, Csaba D. Toth
|
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6
|
Isosceles Triangles Determined By a Planar Point Set
– János Pach, Gábor Tardos
|
|
|
the Euclidean space
– unknown authors
- 2005
|
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20
|
Improving the Crossing Lemma by Finding More Crossings in Sparse Graphs
– János Pach, Gábor Tardos, Géza Tóth, et al.
- 2006
|
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21
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Applications of the crossing number
– János Pach
- 1994
|
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72
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Arrangements and Their Applications
– Pankaj K. Agarwal, Micha Sharir
- 1998
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