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Knauer
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#	Item
11	A graph-theoretical axiomatization of oriented matroids Kolja Knauer 1 Institut f¨ ur Mathematik Technische Universit¨ Add to Reading List Source URL: page.math.tu-berlin.de Language: English
12	Journal of Computational Geometry jocg.org MAKING TRIANGLES COLORFUL∗ Jean Cardinal,† Kolja Knauer,‡ Piotr Micek,§ and Torsten Ueckerdt¶ Add to Reading List Source URL: page.math.tu-berlin.de Language: English
13	On Rolling Cube Puzzles Kevin Buchin∗ Martin L. Demaine† Christian Knauer∗ Maike Buchin∗ Add to Reading List Source URL: wwwmath.uni-muenster.de Language: English - Date: 2010-09-29 09:15:09
14	Toroidal Embeddings of Right Groups Kolja Knauer, Ulrich Knauer knauer@{math.tu-berlin.de, uni-oldenburg.de} April 26, 2010 Abstract Add to Reading List Source URL: page.math.tu-berlin.de Language: English
15	Cubic Time Recognition of Cocircuit Graphs of Uniform Oriented Matroids Stefan Felsner, Ricardo G´omez, Kolja Knauer, Juan Jos´e Montellano-Ballesteros, Ricardo Strausz July 20, 2010 Abstract Add to Reading List Source URL: page.math.tu-berlin.de Language: English
16	ULD-Lattices and ∆-Bonds Stefan Felsner1 & Kolja B. Knauer2 Institut f¨ur Mathematik, Technische Universit¨at Berlin. {felsner,knauer}@math.tu-berlin.de Add to Reading List Source URL: page.math.tu-berlin.de Language: English
17	Chip-Firing, Antimatroids, and Polyhedra Kolja Knauer 1,2 Institut f¨ ur Mathematik Technische Universtit¨ at Berlin Add to Reading List Source URL: page.math.tu-berlin.de Language: English
18	Distributive Lattices from Graphs (Extended Abstract) Stefan Felsner & Kolja B. Knauer Institut f¨ur Mathematik, Technische Universit¨at Berlin. {felsner,knauer}@math.tu-berlin.de Add to Reading List Source URL: page.math.tu-berlin.de Language: English
19	On planar right groups Kolja Knauer Ulrich Knauer September 20, 2013 Add to Reading List Source URL: page.math.tu-berlin.de Language: English
20	HOW TO EAT 4=9 OF A PIZZA KOLJA KNAUER, PIOTR MICEK, AND TORSTEN UECKERDT Abstra t. Two players want to eat a sli ed pizza by alternately pi king its pie es. The pie es may be of various sizes. After the rst pie e is ea Add to Reading List Source URL: page.math.tu-berlin.de Language: English

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