[go: up one dir, main page]

skip to main content
article
Free access

A Counting Approach to Lower Bounds for Selection Problems

Published: 01 April 1979 Publication History
First page of PDF

References

[1]
BLUM, M, FLOYD, R., PRATT, V., RIVEST, R., AND TAILIAN, R Time bounds for selection J Comptr Syst Scz 7 (1973), 448-461
[2]
DOBKIN, D, AND LIPTON, R On the complexity of computations under varying sets of pnmmves Res Rep 42, Dept Comptr Scl, Yale U, New Haven, Corm, 1975
[3]
DOBraN, D, AND MUNRO, J I. Tmae and space bounds for selecuon problems Preprmt
[4]
FRIEDMAN, N Some results on the effect of anthmeUcs on comparison problems Proc 13th Annual Symp Switching and Automata Theory, College Park, Md, 1972, pp 139-143.
[5]
FUSSENEGGER, F, AND GABOW, H N Using comparison trees to derive lower bounds for selecuon problems. Proc 17th Annual Symp Foundations of Comptr Scl, Houston, Tex, 1976, pp 178-182
[6]
HYAFIL, L Bounds for selection SIAM J Comping 5 (1976), 109-114
[7]
KIRK.PATRICK, D G Topics m the complexity of combmatonal algorithms Tech Rep 74, U of Toronto, Toronto, Ont, Canada, 1974
[8]
KISLITSYN, S S On the selecuon of the k-th element of an ordered set by pmrwlse comparisons Stbtrskd Mat Zhurnal 5 (1964), 557-564 (Russian)
[9]
KNUTn, D E. The Art of Computer Programming, Vol 3. Sorting and Searching. Addison-Wesley, Reading, Mass, 1973, pp 209-220
[10]
MALANOWICZ, K R. lmprovmg lower bounds for selection problems M.S Th, Dept Comptr So, U of Colorado, Boulder, Colo, 1977
[11]
POHL, I A sorting problem and its complexity Comm. ACM 15, 6 (June 1972), 462--464
[12]
PRATT, V., AND YAO, F, On lower bounds for computing the t-th largest element Proc 14th Annual Symp Switching and Automata Theory, Iowa City. Iowa, 1973, pp 70--81
[13]
RABIN, M O. Proving simultaneous posmvtty of linear forms J Comptr Syst Scl 6 (1972), 639-650
[14]
REINGOLD, E On the opttmahty of some set algorithms J ACM 19, 4 (Oct 1972), 649-659
[15]
SCHONHAGE, A., PATERSON, M, AND PIPPENGER, N Fmdmg the median J Comptr Syst. Sct, 13 (1976), 184-199
[16]
SHAMOS, M I, AND HOEY, D Closest-point problems Proc 16th Annual Symp Foundations of Comptr So., Berkeley, Cahf, 1975, pp 151-162
[17]
SPIRA, P M Complete lmear proofs of systems of lmear mequallttes J Comptr. Syst Scl 6 (1972), pp 205- 216
[18]
WELLS, M B. Apphcauons of a language for computing mcombmatoncs Information Processing 65, North- Holland Pub Co., Amsterdam, 1965, pp 497-498
[19]
YAO, A. On the complexity of companson problems using hnear funcuons Proc 16th Annual Symp Foundations of Comptr. Sc~, Berkeley, Cahf, 1975, pp. 85-89
[20]
YAp, C K New lower bounds for median and related problems Res Rep 79, Yale U, New Haven, Conn., 1976.

Cited By

View all

Index Terms

  1. A Counting Approach to Lower Bounds for Selection Problems

      Recommendations

      Comments

      Information & Contributors

      Information

      Published In

      cover image Journal of the ACM
      Journal of the ACM  Volume 26, Issue 2
      April 1979
      205 pages
      ISSN:0004-5411
      EISSN:1557-735X
      DOI:10.1145/322123
      Issue’s Table of Contents

      Publisher

      Association for Computing Machinery

      New York, NY, United States

      Publication History

      Published: 01 April 1979
      Published in JACM Volume 26, Issue 2

      Permissions

      Request permissions for this article.

      Check for updates

      Qualifiers

      • Article

      Contributors

      Other Metrics

      Bibliometrics & Citations

      Bibliometrics

      Article Metrics

      • Downloads (Last 12 months)49
      • Downloads (Last 6 weeks)7
      Reflects downloads up to 04 Nov 2024

      Other Metrics

      Citations

      Cited By

      View all

      View Options

      View options

      PDF

      View or Download as a PDF file.

      PDF

      eReader

      View online with eReader.

      eReader

      Get Access

      Login options

      Full Access

      Media

      Figures

      Other

      Tables

      Share

      Share

      Share this Publication link

      Share on social media