| Practical in-place merging |
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Communications of the ACM
archive
Volume 31 , Issue 3 (March 1988)
table of contents
Pages: 348 - 352
Year of Publication: 1988
ISSN:0001-0782
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| Bibliometrics |
Downloads (6 Weeks): 13, Downloads (12 Months): 67, Citation Count: 8
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ABSTRACT
We present a novel, yet straightforward linear-time algorithm for merging two sorted lists in a fixed amount of additional space. Constant of proportionality estimates and empirical testing reveal that this procedure is reasonably competitive with merge routines free to squander unbounded additional memory, making it particularly attractive whenever space is a critical resource.
REFERENCES
Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.
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Alanko, T.O., Erkio, H.H., and Haikala, l.J. Virtual memory behavior of some sorting algorithms. IEEE Trans. on Software Engr. 10 (1984), 422-431.
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Huang, B.C., and Langston, M.A. Fast stable merging and sorting in constant extra space, Computer Science Department Technical Report CS-87-170, Washington State University, 1987.
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Huang, B.C., and Langston, M.A. Stable set and multiset operations in optimal time and space, Computer Science Department Technical Report CS-87-166, Washington State University, 1987.
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Kronrod, M.A. An optimal ordering algorithm without a field of operation (in Russian}, Dok. Akad. Nauk SSSR 186 (1969), 1256-1258.
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Pardo, L.T. Stable sorting and merging with optimal space and time bounds. SIAM 1. Comput. 6 (1977), 351-372.
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CITED BY 8
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Hervé Brönnimann , John Iacono , Jyrki Katajainen , Pat Morin , Jason Morrison , Godfried Toussaint, Space-efficient planar convex hull algorithms, Theoretical Computer Science, v.321 n.1, p.25-40, June 16, 2004
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REVIEW
"Snehamay Bandyapadhyay : Reviewer"
The authors have presented an interesting algorithm for in-place
merging of two sorted lists. The paper is well written: section 2
presents an especially clear and easy-to-understand overview of
the main algorithm. To merge a total of n<
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