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The Area-Time Complexity of Binary Multiplication
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Source Journal of the ACM (JACM) archive
Volume 28 ,  Issue 3  (July 1981) table of contents
Pages: 521 - 534  
Year of Publication: 1981
ISSN:0004-5411
Authors
R. P. Brent  The Australian National University, Canberra, ACT 2600, Australia
H. T. Kung  Department of Computer Science, Schenley Park, Carnegie-Mellon University, Pittsburgh, Pennsylvania, PA
Publisher
ACM  New York, NY, USA
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Downloads (6 Weeks): 2,   Downloads (12 Months): 44,   Citation Count: 24
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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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BRENT, R P, AND KUNG, H T A regular layout for parallel adders. Tech. Rep CMU-CS-79-131, Dep of Computer Science, Carnegie-Mellon Umv, Pittsburgh, Pa, June, 1979 (to appear in IEEE Trans. Comput.).
 
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BRENT, R P On the addition of binary numbers IEEE Trans. Comput (7-19 (1970), 758-759.
 
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BRENT, R P The complexity of multlple-preosion anthmeuc In The Complexity of Computatwnal Problem Solving, R.S Anderssen and R P Brent, Eds, University of Queensland Press, Brisbane, Australia, 1976, pp. 126-165.
 
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BRENT, R.P., AND KUNG, H T On the area of binary tree layouts. Inf Proc Letters 11, (1980), 46- 48
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GARNER, H.L A survey of some recent contnbutions to computer anthmeUc IEEE Trans Comput. C-25 (1976), 1277-1282.
 
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KUNG, H.T., AND LEISERSON, C E Systolic arrays (for VLSI). Sparse Matrix Proceedings 1978, Knoxwlle, Tenn., Society for Industrial and Apphed Mathematics, 1979, pp 256-282 (a slightly DIfferent version appears m {15, Sec 8 3})
 
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LEISERSON, C E. Area-effioent graph layouts (for VLSI) Carnegie-Mellon Univ., Pittsburgh, Pa., Feb. 1980
 
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LINNIK, UV On the least prime m an arithmetic progression. I The basic theorem. Rec. Math 15 (1944), 139-178
 
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LYON, R.F Two's complement ptpehne multiphers" IEEE Trans Commun. COM-24, 4 (April 1976), 418-425.
 
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OFMAN, Y On the algorithm complexRy of &screte functions. Dokl. Akad. Nauk SSSR 145 (1962), 48-51 (m Russmn)
 
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ROSSER, J B, AND SCHOENFELD, L.Approximate formulas for some funcUons of prime numbers. ILLInois J Math. 6 (1962), 64--94
 
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SAVAGE, J E.Area-time tradeoffs for matrix mulUphcatmn and related problems in VLSI models Tech. Rep. CS-50, Brown Umv, Prowdence, R I, Aug 1979
 
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SAVAGE, J E, AND SWAMY, Space-time tradeoffs for obhvtous sorting and integer multiplication Tech Rep CS-37, Brown Umv, Prowdence, R I, 1978
 
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WAGSTAFF, S S. JR Greatest of the least primes m arithmetic progressions having a given modulus Math Comp. 33 (1979), 1073-1083.
 
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WALLACE, C,S.A suggestion for a fast multiplier. IEEE Trans. Elec. Comput. EC-13 (1964), 14-17.
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YAOLOM, I.M., AND BOLTYANSKII, V.G.Convex Figures. Holt, Rinehart and Winston, New York, 1961 (translated by P.J, Kelly and L F Walton).

CITED BY  24