Research Article
Computing the Weighted Isolated Scattering Number of Interval Graphs in Polynomial Time
Algorithm 1
Algorithm minimal local cuts.
| Input: An interval graph and its interval representation. Let with represented by | | for . Furthermore, let all and be distinct. | | Output: Minimal local cuts | | Data structure: end-points of type record containing two fields, | | value: real and | | 1 begin | | 2Construct records of type end-points , as follows; | | 3 for do | | 4.value ; .att left; | | 5.value ; .att right; | | 6 end | | 7Sort in non-decreasing order using value as key. Let the sorted form be ; | | 8; ; .value; | | 9 for to do | | 10 if .att=left and .att= right and .value then | | 11; | | 12; | | 13 | | 14end | | 15 end | | 16 end |
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