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Summary
| Description | Polytopes of all feasible integer points and of the LP relaxation to the integer linear program max \{ y | -x+y <= 1; 3x + 2y <= 12; 2x + 3y <= 12; x,y \in Z_+ \}. The green line is the cutting plane x + 2y <= 6 which cuts off the optimal LP solution (blue). |
| Date | |
| Source | Self-made using xfig and fig2dev (see http://www.xfig.org/) under Linux. The .fig-files can be obtained from me upon e-mail request. |
| Author | Sdo |
| Permission (Reusing this file) |
own work |
| Other versions | Image:Cutting_plane_algorithm.jpg |
Licensing
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| Date/Time | Thumbnail | Dimensions | User | Comment | |
|---|---|---|---|---|---|
| current | 21:24, 13 August 2006 | | 844 × 699 (15 KB) | Sdo | {{Information |Description=Polytopes of all feasible integer points and of the LP relaxation to the integer linear program max \{ y | -x+y <= 1; 3x + 2y <= 12; 2x + 3y <= 12; x,y \in Z_+ \}. The green line is the cutting plane x + 2y <= 6 which cuts off t |
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