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Self-mixing interferometry for speed measurement
 Open loop Hall-Effect current sensors
 Optical Reflective Gear Tooth Sensor
 Method for Measuring Current Derivative Signal
 Rotational Speed Measuring and Calibration System
 Thermal drift of open-loop Hall Effect current sensor
 Direction Detection Based on the Output Duty Cycle
 Optimization of Conductor Structural Parameters
 Offset Error reduction in Hall Current Sensors
 Zero Offset Reduction in Hall Effect Sensors
 Error Correction of Automatic Testing Systems
 Design of Hall Effect Gear Tooth Speed Sensors
 Error Compensation of Hall Effect Current Sensors
 Parameter Optimization of Hall Gear Tooth Sensors
 Split Core Closed Loop Hall Current Sensors
 Mathematical Models of Gear Tooth Sensors
 Accuracy Improvement in Measuring & Test Systems
 Frequency-selective Adaptive Filtering
 Inductive eddy current sensors for stress measurement
 Fiber optic Bragg-grating sensors
 Capacitive Sensors for Displacement Measurement
 Self-calibration measuring methods
 Precise impedance measurement
 Measuring system of position transducers
 Self-correction algorithms
 Frequency selective-adaptive filtering
 Precise Fourier-analysis
 Parameter determination of damped oscillation signals
Competent Team
 Dr.-Ing. habil. Jigou Liu
 M.Sc. Jane Chen



Self-calibration Measuring Methods and Systems

There is a growing need for accurate calibration of high-precision electrical and mechanical stages used for metrology, ratio frequency measurements, integrated circuits and high-tech manufacturing. The decreasing feature sizes and decreasing tolerance for errors in, for example, semiconductor manufacturing make accurate calibration and its maintenance essential.
The problem arises because modern manufacturing and measuring instruments are so precise, with repeatability in nanometers, that there are no standard measurement grids of comparable accuracy with which to calibrate them. A promising and mathematically rigorous approach for calibrating high-precision stages uses the stage to calibrate itself. This approach appears to offer many advantages, including the possibility of standardizing measurements of accuracy.

A self-calibrated measuring method is based on a self-calibration with the use of internal reference elements and quantities. After the self-calibration the measuring errors are automaticlly corrected by digital signal processing algorithms, so that the measuring accuracy of the resulted measuring system can be improved in comparison with that of the original measuring system.

For measuring systems with a linear input-output relation, two reference elements are usually used for the self-calibration. The measuring result is determined by a linear interpolation using the measuring and reference data of the self-calibration. For measuring systems with a nonlinear input and output relation, the self-calibration needs three reference elements. The measuring result is determined by a quadratic interpolation. The measuring errors are compensated by the interpolation. Therefore, the measuring accuracy of a self-calibrated measuring system depends only on the the tolerance of the reference elements, normally better than 0.1%.


Linear Interpolated Self-Calibration (LISC)
- System with a linear relation
- Two reference quantities Xr1 and Xr2
- Linear interpolation
 

Quadratic Interpolated Self-Calibration (QISC)
- System with a nonlinear relation
- Three reference quantities Xr1,Xr2,Xr3
- Quadratic Interpolation






This measuring method can be used for measurements of electrical, geometrical and mechanical quantities. As example the following figures show a simple self-calibrated impedance measuring system. For the self-calibration reference resistors are used in this system. During the self-calibrattion the reference resistors are measured with the impedance measuring instrument. The measuring result is determined with a linear or quadratic interpolation with the use of measuring and reference data. The measuring errors are compensated by the self-calibration methods.

Fig. 2 Self-calibrated impedance measuring system of elements and analog circuits


Fig. 3 Accuracy improvement of the impedance measurement of an analog circuit
using the self-calibrated measuring methods




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