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|image=[[Image:Polygon Greedy triangulation steps.svg|300px|Polygon Greedy triangulation steps]] |caption = Polygon Greedy triangulation steps. On each step a new edge (red) is added joining the nea ...

{{Short description|Class of greedy algorithms for multiway number partitioning}} ...such that the sums in the subsets are as nearly equal as possible. Greedy algorithms process the numbers sequentially, and insert the next number into a bin in ...

...the algorithm.<ref name=":1">{{Cite book|title=A Guide to Graph Colouring: Algorithms and Applications|last=Lewis|first=R.M.R.|series=Texts in Computer Science | ...ite web|url=https://www.youtube.com/watch?v=L2csXWQMsNg|title=Constructive Algorithms for Graph Colouring|last=Lewis|first=Rhyd|date=2019-01-19|website=youtube.c ...

The activity selection problem is notable in that using a [[greedy algorithm]] to find a solution will always result in an [[optimal solution] Greedy-Iterative-Activity-Selector(A, s, f): ...

[[File:Greedy geometric spanner 2.svg|thumb|Greedy geometric spanner of 100 random points with stretch factor {{mvar|t}} = 2]] [[File:Greedy geometric spanner 1.1.svg|thumb|Greedy geometric spanner of the same points with stretch factor {{mvar|t}} = 1.1]] ...

...lems can be solved in [[Time complexity|polynomial time]] using a simple [[greedy algorithm]]. However, in higher dimensions, they are known to be [[NP-compl | title = Near-Linear Algorithms for Geometric Hitting Sets and Set Covers ...

...(TSP) (and related problems). This algorithm is also sometimes called the "greedy algorithm" for the TSP. [[Category:Approximation algorithms]] ...

It is a problem that is widely taught in [[approximation algorithms]]. ...result essentially matches the approximation ratio achieved by the generic greedy algorithm used for [[Submodular set function#Optimization problems|maximiz ...

...{Cite book|last=Lewis|first=R.|date=2021|title=A Guide to Graph Colouring: Algorithms and Applications|series=Texts in Computer Science |publisher=Springer|doi=1 ...ive heuristics such as the <math>\mathcal{O}(n+m)</math> [[Greedy coloring|greedy algorithm]] and the <math>\mathcal{O}((n + m) \lg n)</math> [[DSatur]] algo ...

...a single person), the problem is called '''rank-maximal matching''' or '''greedy matching'''. == Algorithms == ...

...le packing by the Rödl nibble is in some sense close to that of the random greedy algorithm. ...Pippenger and [[Joel Spencer]] generalized Rödl's results using a random [[greedy algorithm]] in 1989. ...

...and uses a [[Top-down and bottom-up design|bottom-up]], [[greedy algorithm|greedy]] strategy to remain efficient. [[Category:Cluster analysis algorithms]] ...

|journal=In Proceedings of the 20th Annual ACM-SIAM Symposium on Discrete Algorithms (SODA 2009) ...f understanding the problem that has led to the development of alternative algorithms that could also (conjecturally) have a constant competitive ratio. ...

| title = [[Introduction to Algorithms]] ===Greedy method=== ...

| title = Approximation Algorithms for the Capacitated Minimum Spanning Tree Problem and Its Variants in Netwo | journal = ACM Trans. Algorithms ...

Algorithms for [[matroid intersection]] and the [[matroid parity problem]] can be exte | title = Greedy algorithm and symmetric matroids ...

...een each pair of workers. It descends from [[list scheduling]] [[Algorithm|algorithms]]. ...able of making short-term sacrifices for long term benefits. Some improved algorithms based on HEFT look ahead to better estimate the quality of a scheduling dec ...

.... The algorithm maintains and improves a partition, in each pass using a [[greedy algorithm]] to pair up vertices of {{mvar|A}} with vertices of {{mvar|B}}, [[Category:Combinatorial algorithms]] ...

...mple generalises to 2-colorable graphs with {{mvar|n}} vertices, where the greedy algorithm expends {{math|''n''/2}} colors.]] ...operator algebra|vertex]] its [[Mex (mathematics)|first available]] color. Greedy colorings can be found in linear time, but they do not, in general, use the ...

== Algorithms == ...llis|last2=Sahni|first2=Sartaj|date=1976-04-01|title=Exact and Approximate Algorithms for Scheduling Nonidentical Processors|journal=Journal of the ACM|volume=23 ...