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| Upper Chromatic Numbers: An Update |
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4-11
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| Yet Another Species of Forbidden-Distances Chromatic Number |
Peter Johnson Jr.
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89-95
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Point-Sets In General Position With Many Similar Copies Of A Pattern |
Silvia Fernández-Merchant
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81-100
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| Point-Sets with Many Similar Copies of a Pattern: Without A Fixed Number Of Collinear Points or in Parallelogram-Free Position |
Silvia Fernández-Merchant |
Vol XIX (4), 2010 |
133-145 |
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| Flipping Your Lid |
Prosenjit Bose Jurek Czyzowicz Nicolas Hanusse Evangelos Kranakis Pat Morin
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57-63
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| Area Bounds in Convex Lattice Polygons |
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77-82
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| Toward an Uncountable Analogue of Gallai's Theorem for Colorings of the Plane |
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Vol XXII (2), 2012 |
45-50 |
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| Grunbaum's convex quadrangles enumeration and an Extension of the angle-side reciprocity of quadrangles |
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45-47
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Enumeration of self-intersecting and simple concave quadrilaterals via paired partitions
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157-162
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| Squares in a Square: And On-line Questions |
William Gasarch
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12-16
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| Nonsymmetric Rigid Polygons and the Angle-Side Reciprocity Conjeture |
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6-14
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| The Orchard Relation of Planar Configurations of Points I |
David Garber
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54-68
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| The Orchard of Planar Configurations of Points II |
David Garber
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120-129
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| Polyhedral Approximations of the Sphere with the Unusual Geometric and Topological Properties |
Alexandr V. Kuz'minykh
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55-61
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| Polyhedral Approximations of the Sphere and Representations of Graphs |
Alexandr V. Kuz'minykh
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183-190
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| On the Number of Points at Distance at Least 1 in the Unit Cube |
Vojtech Balint Jr.
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157-166
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| On the Number of Points at Distance at Least 1 in the Unit Cube |
Vojtech Balint
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157-166
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| Selection of a Large Subset of Disjoint Figures |
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41-47
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Vol Issue
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| Which Sensor Set Is Better for Monitoring Spacecraft Subsystems? A Geometric Answer and its Probabilistic Generalization |
Vladik Kreinovich
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96-102
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Vol Issue
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Pages
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| The Orchard Relation of Planar Configurations of Points I |
David Garber
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54-68
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| The Orchard of Planar Configurations of Points II |
David Garber
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120-129
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| The (3,5,7) Triangle is Ramsey in E2 |
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51-57
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| Geombinatoric Aspects of Processing Large Images and Large Spatial Databases |
Vladik Kreinovich Brian Penn
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6-12
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| Colorings of Metric Spaces |
Micha Perles
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113-126
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Article Title
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On the Chromatic Numbers of Some 3-Uniform Hypergraphs in the Plane
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Peter Johnson Jessie Deering William Jamieson Adam Purcilly
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163-170
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Vol Issue
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Pages
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| Lower Bounds on the Independence Number |
Peter Horák
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93-98
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Vol Issue
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Pages
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| Geometric Proof of a Ramsey-Type Result For Disjoint Empty Convex Polygons I |
Sandip Das
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146-155
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| Geometric Proof of a Ramsey-Type Result For Disjoint Empty Convex Polygons II |
Sandip Das |
Vol XX (1), 2010 |
5 |
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| The Best Polynomial Bounds for the Number of Trianglesin a Simple Arrangement of n Pseudo-Lines |
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5
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| Triangle Mosaics |
Heiko Harborth Meinhard Möller
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349-355
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A Sausage Conjecture For Edge-To-Edge Regular Pentagons |
Heiko Harborth
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60-61
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| The Chromatic numbers of some Euclidean distance |
P. D. Johnson Jeremy Lanig Robert Rubalcaba
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141-164
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| An Easier Analogue of a Difficult Old Euclidean Coloring Problem
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P. D. Johnson E. G. Thomas
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94-101
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Vol Issue
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| Flipping Your Lid |
Hee-Kap Ahn Jurek Czyzowicz Nicolas Hanusse Evangelos Kranakis Pat Morin
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57-63
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Getting Circles into Equal Area Pieces
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Jurek Czyzowicz Evangelos Kranakis Danny Krizanc Anil Maheshwari
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13-20
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Bernadette Bouchon-Meunier
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| Geometry of Errors Revisited: A Natural Way to Vector-Valued Spaces |
Gerhard Heindl Vladik Kreinovich
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47-60
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| On The Diameter of Sets with Maximum Number of Unit Distances |
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149-153
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Problems on Approximation by Triangles
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Marek Lassak
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103-115
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| Empty Monochramatic Fourgons in Two-Colored Point Sets |
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5-7
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| Graphs of Essentially Equivalent Lattice Paths |
Adam Hughes Lara Pudwell
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5-9
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Vol Issue
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| Colouring Ra with Respect to Different Metrics |
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4-9
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| On the Number of Euclidean Ordinary Points for Lines in the Plane |
Jonathan Lenchner
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227-234
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Vol Issue
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Pages
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| Colorings of the Plane I |
Nathan Dunfield Greg Perry
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24-31
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| Colorings of the Plane II |
Nathan Dunfield Greg Perry
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64-74
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| Colorings of the Plane III |
Nathan Dunfield Greg Perry
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110-114
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Explicit Colorings of Z3 and Z4 with Four Colors To Forbid Arbitrary Distances |
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149-152 |
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