Copyright: Reprinted marked out. . https://blog.csdn.net/huashuimu2003/article/details/91410573
reason
After about half the time it can be regarded as completed the first phase of this task, the network flow 24 questions all write again, after completion, I managed to write only from a board into a konjac know some modeling konjac, so close-up Cipian , as a memorial.
suggestion
- The maximum flow or school board bar, may be the card, heard. Cost flow on board with modified it, this way, can be considered learned, of course, to learn bigwigs charges then flow better. .
- Of course, to try to solve problems independently, it does not, you can see the solution to a problem, but to ensure that the model behind this question can be understood, the face of the same model, the solution can think of
network flow model 24 questions in really the same, not even the details title changed. - For the robot path planning that question, I find from the Internet to write, to be honest, I still half-ignorant state, related papers are in English, so I feel then a chicken dish English?
- List it listed questions
which can be considered my proposal?, By (chao) Kam (xi) at God Ben friends.
Knowledge chart
QUESTION | Name issue | Model problem | Transformation Model |
---|---|---|---|
1 | The pilot program pairing problems | Bipartite graph maximum matching | Network maximum flow |
2 | Space flight plan issue | Maximum weight closure map | Network minimal cut |
3 | Minimum path cover problem | Covering a minimum path directed acyclic graph | Network maximum flow |
4 | Magic Ball problems | Covering a minimum path directed acyclic graph | Network maximum flow |
5 | Roundtable problem | FIG multiple match bipartite | Network maximum flow |
6 | The longest increasing subsequence problem | Up to disjoint paths | Network maximum flow |
7 | Test database problem | FIG multiple match bipartite | Network maximum flow |
8 | Robot path planning problem | (unsolved) | The minimum cost maximum flow |
9 | Grid access issues | The maximum weight bipartite graph independent set point | Network minimal cut |
10 | Napkins planning problem | Linear Programming Network Optimization | The minimum cost maximum flow |
11 | Air Routes | Longest disjoint paths | The minimum cost maximum flow |
12 | Software patch problem | The minimum cost of transfer | Shortest Path |
13 | Star Transfer | Network Determination | Network maximum flow |
14 | Island rescue problem | FIG hierarchical shortest path | Shortest Path |
15 | Vehicle refueling problem | FIG hierarchical shortest path | Shortest Path |
16 | Digital Keystone problem | Maximum weight disjoint paths | The minimum cost maximum flow |
17 | Transportation issues | Network traffic costs | The minimum cost maximum flow |
18 | Allocation | FIG best match bipartite | The minimum cost maximum flow |
19 | Load balancing | The minimum cost of supply and demand | The minimum cost maximum flow |
20 | Deep-sea robot problem | Linear Programming Network Optimization | The minimum cost maximum flow |
21 | Longest interval k may set a weight problem | Maximum weight disjoint paths | The minimum cost maximum flow |
22 | K longest segment re-set problem | Maximum weight disjoint paths | The minimum cost maximum flow |
23 | Mars Pathfinder problem | Linear Programming Network Optimization | The minimum cost maximum flow |
24 | Knight coexistence issues | Bipartite graph maximum independent set | Network minimal cut |