U.S. patents available from 1976 to present.
U.S. patent applications available from 2005 to present.

Multiplier tree using nine-to-three adders

Patent 5347482 Issued on September 13, 1994. Estimated Expiration Date: Icon_subject December 14, 2012. Estimated Expiration Date is calculated based on simple USPTO term provisions. It does not account for terminal disclaimers, term adjustments, failure to pay maintenance fees, or other factors which might affect the term of a patent.

Patent References

Vector multiplier having parallel carry save adder trees
Patent #: 4799183
Issued on: 01/17/1989
Inventor: Nakano ,   et al.

Performing binary multiplication using minimal path algorithm
Patent #: 4823300
Issued on: 04/18/1989
Inventor: Malinowski

Floating point arithmetic two cycle data flow
Patent #: 4999802
Issued on: 03/12/1991
Inventor: Cocanougher, et al.

High speed digital computing system Patent #: 5132921
Issued on: 07/21/1992
Inventor: Kelley, et al.

Inventor

Assignee

Application

No. 990627 filed on 12/14/1992

US Classes:

708/625, Binary708/708Carry-save adders

Examiners

Primary: Mai, Tan V.

Attorney, Agent or Firm

International Class

G06F 007/52

Abstract

A multiplier tree sums the partial products of a multiplication operation, employing a regular hierarchical arrangement of bit adders that accept nine initial inputs and a carry input and produce three outputs and a carry output. The regularity of the structure of the bit adder allows it be used to form an array of bit adders to sum twenty-seven input bits and ten carry input bits to produce three output bits and ten carry outputs bits. These bit adders form the basis of the multiplier tree. The multiplier tree using this structure can sum the partial products from a 52 to 54 bit multiply operation in no more adder delays than a Wallace tree, but with a more regular structure. A method for reducing nine input signals to three output signals segregates the input signals into sets of signals and combines them into reduced sets of logically equivalent signals.

Other References

  • Wallace, C. S., "A Suggestion for a Fast Multiplier", IEEE Trans. Electron Comput. EC-13:14-17 (1964)
  • Dadda, L., "Some Schemes for Parallel Multipliers", Alta Freq. 34:349-356 (1965)
  • Dadda, L., "On Parallel Digital Multipliers", Alta Freq. 45:574-580 (1976
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