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Showing below up to 49 results in range #1 to #49.

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  1. Binary matroid representation of cyclic families
  2. Bounded degree matroid basis
  3. Changing conservative weightings in bipartite graphs
  4. Constructive characterization of dumpy graphs
  5. Decomposition into forests and a bounded-degree subgraph
  6. Edge-covering number of 2-polymatroids
  7. Finding a 2-way stable 3-way exchange
  8. Hoffman-Kruskal theorem
  9. Infinite Lucchesi-Younger
  10. Orientation-compatible w-vertex cover
  11. Orientation of nonideal clutters
  12. Partial vertex cover in bipartite graphs
  13. Partition median problem
  14. Problem of the month April 2010
  15. Problem of the month April 2011
  16. Problem of the month February 2010
  17. Problem of the month February 2011
  18. Problem of the month January 2010
  19. Problem of the month January 2011
  20. Problem of the month July 2010
  21. Problem of the month June 2010
  22. Problem of the month March 2010
  23. Problem of the month May 2010
  24. Problem of the month May 2011
  25. Quasi-kernels and quasi-sinks
  26. Recognition of Seymour graphs
  27. Serial symmetric exchanges
  28. Seymour's self-minor conjecture
  29. Small representations of gammoids
  30. Strongly maximal H-free spanning subgraph
  31. Talk:Acyclic orientation with parity constraints
  32. Talk:Bounded degree matroid basis
  33. Talk:Decomposition into forests and a bounded-degree subgraph
  34. Talk:Disjoint spanning in- and out-arborescences
  35. Talk:Exact matching in red-blue bipartite graphs
  36. Talk:Generic rigidity in three dimensions
  37. Talk:Head-disjoint strongly connected orientations
  38. Talk:Maximizing a skew-supermodular function
  39. Talk:Opposite vertices of base polyhedra
  40. Talk:Rainbow matchings in bipartite graphs
  41. Talk:Red-blue cut problem
  42. Talk:Sandbox2
  43. Talk:Skew-supermodular list colouring
  44. Help:Logging in
  45. Blog:Experiment
  46. Blog:Experiment/2015-08-06
  47. Blog:Experiment/Another test article
  48. Blog:Tidbits/Bonn, matroids, and Farkas’ Lemma
  49. Blog:Tidbits/Generalized Nash Equilibrium

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