Editing Bellman–Ford algorithm (section)

=== Secondary sources ===
*{{cite book
 | last1 = Ford | first1 = L. R. Jr. | author1-link = L. R. Ford Jr.
 | last2 = Fulkerson | first2 = D. R. | author2-link = D. R. Fulkerson
 | contribution = A shortest chain algorithm
 | pages = 130–134
 | publisher = Princeton University Press
 | title = Flows in Networks
 | year = 1962}}
*{{Cite book|first1=Jørgen |last1=Bang-Jensen|first2=Gregory|last2=Gutin|year=2000|title=Digraphs: Theory, Algorithms and Applications|edition=First |isbn=978-1-84800-997-4|chapter=Section 2.3.4: The Bellman-Ford-Moore algorithm|publisher=Springer |url=http://www.cs.rhul.ac.uk/books/dbook/}}
*{{cite journal|first=Alexander|last=Schrijver|title=On the history of combinatorial optimization (till 1960)|pages=1–68|publisher=Elsevier|journal=Handbook of Discrete Optimization|year=2005|url=http://homepages.cwi.nl/~lex/files/histco.pdf}}
*{{Introduction to Algorithms}}, Fourth Edition. MIT Press, 2022. {{ISBN|978-0-262-04630-5}}. Section 22.1: The Bellman–Ford algorithm, pp.&nbsp;612–616. Problem 22–1, p.&nbsp;640.
*{{cite book | first1 = George T. | last1 = Heineman | first2 = Gary | last2 = Pollice | first3 = Stanley | last3 = Selkow | title= Algorithms in a Nutshell | publisher=[[O'Reilly Media]] | year=2008 | chapter=Chapter 6: Graph Algorithms | pages = 160–164 | isbn=978-0-596-51624-6 }}
*{{cite book|last1=Kleinberg|first1=Jon|author1-link=Jon Kleinberg|last2=Tardos|first2=Éva|author2-link=Éva Tardos|year=2006|title=Algorithm Design|location=New York|publisher=Pearson Education, Inc.}}
*{{Cite book|first=Robert|last=Sedgewick|author-link=Robert Sedgewick (computer scientist)|year=2002|title=Algorithms in Java|edition=3rd|isbn=0-201-36121-3|chapter=Section 21.7: Negative Edge Weights|publisher=Addison-Wesley |url=http://safari.oreilly.com/0201361213/ch21lev1sec7|access-date=2007-05-28|archive-url=https://web.archive.org/web/20080531142256/http://safari.oreilly.com/0201361213/ch21lev1sec7|archive-date=2008-05-31|url-status=dead}}

{{Graph traversal algorithms}}

{{DEFAULTSORT:Bellman-Ford algorithm}}
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