'Planar map' presentation slideshows

The Design and Implementation of Planar Arrangements of Curves in CGAL

Iddo Hanniel The research has been carried out at Tel Aviv University under the supervision of Prof. Dan Halperin. The Design and Implementation of Planar Arrangements of Curves in CGAL. January 2001. Arrangements of Curves.

571 views • 43 slides

2D Arrangements in CGAL: Recent Developments

2D Arrangements in CGAL: Recent Developments. CGAL Team School of Computer Science Tel Aviv University. Eti Ezra, Eyal Flato, Efi Fogel, Dan Halperin, Shai Hirsch, Eran Leiserowitz, Eli Packer, Tali Zvi, Ron Wein. Outline. Introduction The Packages in Brief Exploiting the Kernel

564 views • 43 slides

Verifying the F o u r Colour Theorem

457 views • 31 slides

Face recognition: New technologies, new challenges

Face recognition: New technologies, new challenges. Michael M. Bronstein. The coin that betrayed Louis XVI. ?. =. Modern challenges. Is this the same person?. What is a face?. =. +. PHOTOMETRIC (2D). GEOMETRIC (3D). What is more important: 2D or 3D?. =. +.

395 views • 22 slides

Coloring

Coloring. Flight Gates. flights need gates, but times overlap. how many gates needed?. time. Airline Schedule. 122 145 67 257 306 99. Flights. Needs gate at same time. Conflicts Among 3 Flights. 145. 306. 99. 257. 122. 145. 67. 306. 99.

365 views • 22 slides

Some Fundamental Insights of Computational Complexity Theory

Some Fundamental Insights of Computational Complexity Theory. Avi Wigderson IAS, Princeton, NJ Hebrew University, Jerusalem. ADD. MULT. PRIME. FACTOR. Complexity of Functions. Complexity Classes. Counting Problems Non-DET [Efficient Verification] Efficient Prob. Time

283 views • 15 slides

l-Monotone

P. l. l-Monotone. C onvex polygons are easy to triangul ate . Unfortunately the partition into convex parts is just as difficult as the triangulation. l-monotone.

319 views • 11 slides