6

Erdős on Unit Distances and the SzemerediTrotter Theorems
– László A. Székely

16

Distinct Distances in the Plane
– J. Solymosi, Cs. D. Toth
 2001

2

Cardinalities Of KDistance Sets In Minkowski Spaces
– K. J. Swanepoel
 1997


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


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


The Beginnings of Geometric Graph Theory
– János Pach

5

Extremal problems on triangle areas in two and three dimensions
– Adrian Dumitrescu, Micha Sharir, Csaba D. Tóth
 2008

13

On Distinct Sums and Distinct Distances
– Gábor Tardos
 2001


On Distinct Distances and Incidences: Elekes’s Transformation and the New Algebraic Developments ∗
– Micha Sharir
 2010

10

Incidences in Three Dimensions and Distinct Distances in the Plane (Extended Abstract)
– György Elekes, Micha Sharir
 2010


On distinct distances among points in general position and . . .
– Adrian Dumitrescu
 2008


New Results on the Distribution of Distances Determined By Separated Point Sets
– E. Makai, Jr., J. Pach, J. Spencer

2

On the crossing number of complete graphs: Growing minimal Kn from minimal Kn−1
– Judith R. Fredrickson
 2006


Optimal Crossing Minimization . . .
– Dietmar Ebner
 2005


New
– E. Makai Jr. J. Pach

2

The k Most Frequent Distances in the Plane
– Jozsef Solymosi, Gabor Tardos, Csaba D. Toth

8

Isosceles Triangles Determined By a Planar Point Set
– János Pach, Gábor Tardos

25

Improving the Crossing Lemma by Finding More Crossings in Sparse Graphs
– János Pach, Gábor Tardos, Géza Tóth, et al.
 2006

28

Applications of the crossing number
– János Pach
 1994
