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

Sin/cos generator implementation

Patent 5113361 Issued on May 12, 1992. Estimated Expiration Date: Icon_subject August 2, 2010. 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

3813528

Apparatus for rapidly determining the trigonometric functions of an input angle
Patent #: 4077063
Issued on: 02/28/1978
Inventor: Lind

Digitally controlled variable frequency oscillator
Patent #: 4159526
Issued on: 06/26/1979
Inventor: Mosley, Jr. ,   et al.

System for the generation of sine oscillations
Patent #: 4172286
Issued on: 10/23/1979
Inventor: Wess

Complex waveform generator for musical instrument
Patent #: 4342245
Issued on: 08/03/1982
Inventor: Gross

Generation of electric signals having approximately sinusoidal waveforms
Patent #: 4346448
Issued on: 08/24/1982
Inventor: Insam ,   et al.

Numerically controlled oscillator using quadrant replication and function decomposition
Patent #: 4486846
Issued on: 12/04/1984
Inventor: McCallister ,   et al.

Sampled-data sine wave and cosine wave generation by accumulation Patent #: 4888719
Issued on: 12/19/1989
Inventor: Yassa

Inventors

Assignee

Application

No. 561821 filed on 08/02/1990

US Classes:

708/276Trigonometric

Examiners

Primary: Malzahn, David H.

Attorney, Agent or Firm

International Class

G06F 001/02

Abstract

A sin/cos generator which stores values for sin X and cos X, multiplies the sin X and cos X by the value sin Y to produce partial products -sin Y sin X and sin Y cos X and adds the partial products sin Y cos X to sin X to produce sin (X+Y) and adds the partial products -sin Y sin X to cos X to produce cos (X+Y). The values of sin X and cos X are stored for a single quadrant without sign designation and quadrant control is provided to complement the appropriate values of sin X and cos X before adding and multiplying. The complementing forms the one's complement and adds a 1 in the least significant bit to form the two's complement.

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