Ticket #8748 (closed enhancement: fixed)
Linear Arboricity, Acyclic edge coloring
| Reported by: | ncohen | Owned by: | jason, ncohen, rlm |
|---|---|---|---|
| Priority: | major | Milestone: | sage-4.5 |
| Component: | graph theory | Keywords: | |
| Cc: | Work issues: | ||
| Report Upstream: | N/A | Reviewers: | Robert Miller |
| Authors: | Nathann Cohen | Merged in: | sage-4.5.alpha1 |
| Dependencies: | Stopgaps: |
Description
This patch implements LP formulations of Linear Arboricity and Acyclic edge coloring
Nathann Thank you.I got it.
This ticket is the same as #8405. The latter got spam content and the spammer closed the ticket. It would be more trouble and result in confusion to reopen the ticket. So I have moved the ticket over to this one.
Attachments
Change History
comment:2 Changed 3 years ago by rlm
- Status changed from needs_review to needs_work
- Reviewers set to Robert Miller
- Authors set to Nathann Cohen
Failures:
sage -t -only-optional=glpk,cbc "devel/sage-main/sage/graphs/graph_coloring.py"
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File "/Users/rlmill/sage-4.4.4.alpha0-cbc/devel/sage-main/sage/graphs/graph_coloring.py", line 749:
sage: all([g1.has_edge(e) or g2.has_edge(e) for e in g.edges()]) # optional - GLPK, CBC
Expected:
True
Got:
False
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File "/Users/rlmill/sage-4.4.4.alpha0-cbc/devel/sage-main/sage/graphs/graph_coloring.py", line 922:
sage: all([ any([gg.has_edge(e) for gg in colors]) for e in g.edges()]) # optional - GLPK, CBC
Expected:
True
Got:
False
**********************************************************************
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For an explanation of the Linear Program used to solve this problem, see the LP chapter from : http://code.google.com/p/graph-theory-algorithms-book/
Nathann