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

Non-linear displacement sensor based on optical triangulation principle

Patent 5113080 Issued on May 12, 1992. Estimated Expiration Date: Icon_subject July 10, 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

Distance measuring device
Patent #: 4522492
Issued on: 06/11/1985
Inventor: Masunaga

Focus detecting device
Patent #: 4717819
Issued on: 01/05/1988
Inventor: Momiyama ,   et al.

Coded aperture light detector for three dimensional camera Patent #: 4830485
Issued on: 05/16/1989
Inventor: Penney ,   et al.

Inventors

Assignee

Application

No. 550628 filed on 07/10/1990

US Classes:

250/559.31, With triangulation250/559.07, With imaging250/559.38, Determining range from detector356/3.06With a single photodetector having multiple elements

Examiners

Primary: Nelms, David C.

Attorney, Agent or Firm

International Class

G01N 021/86

Abstract

An optical displacement measuring apparatus utilizing triangulation, includes a laser for projecting a laser light beam with a first optical axis onto a surface of an object whose displacement is to be measured; an array of photodetectors for receiving light reflected from the object and for generating a positional signal as an image displacement δ; a condensing lens for receiving the light reflected from the object and for supplying the reflected light to the detector array along a second optical axis intersecting the first optical axis at angle θ, the detector array being inclined at an angle $c; with respect to the second optical axis; a determining device for non-linearly determining surface displacement as a function of the image displacement δ and the angles $c; and θ, with the relationship between the image displacement δ, the surface displacement and the angles $c;and θ always being identical, regardless of the angle $c;.

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