Abstract

A problem of estimating the movement and orientation of a mobile robot is examined in this paper. The strapdown inertial navigation systems are often engaged to solve this common obstacle. The most important and critically sensitive component of such positioning approximation system is a gyroscope. Thus, we analyze here the random error components of the gyroscope, such as bias instability and random rate walk, as well as those that cause the presence of white and exponentially correlated (Markov) noise and perform an optimization of these parameters. The MEMS gyroscopes of InvenSense MPU-6050 type for each axis of the gyroscope with a sampling frequency of 70 Hz are investigated, as a result, Allan variance graphs and the values of bias instability coefficient and angle random walk for each axis are determined. It was found that in the output signals of the gyroscopes there is no Markov noise and random rate walk, and the X and Z axes are noisier than the Y axis. In the process of inertial measurement unit (IMU) calibration, the correction coefficients are calculated, which allow partial compensating the influence of destabilizing factors and determining the perpendicularity inaccuracy for sensitivity axes, and the conversion coefficients for each axis, which transform the sensor source codes into the measure unit and bias for each axis. The output signals of the calibrated gyroscope are noisy and offset from zero to all axes, so processing accelerometer and gyroscope data by the alpha-beta filter or Kalman filter is required to reduce noise influence.

Highlights

  • Strapdown inertial navigation systems (SINS) are often employed to solve a problem of estimating movement and orientation of a mobile robot (MR)

  • This paper focuses on the instability of gyroscope’s zeros, which typically represent a sum of systematic δωS (Systematic Error) and random δωR (Random Error) components [11]: δω = δωS + δωR

  • We analyzed in this paper the gyroscope random error components such as bias instability and random rate walk, as well as those cause by the presence of white and exponentially correlated (Markov) noise

Read more

Summary

Variance Method

Semenov 2 , Natalia Kryvinska 3,4, * , Olena O. University of Water and Environmental Engineering, Soborna Street 11, 33000 Rivne, Ukraine;. Faculty for Infocommunications, Radioelectronics and Nanosystems, Vinnytsia National Technical.

Introduction
Methods of Analyzing Random Errors in Gyroscopes
Analysis of the Gyroscope Random Error Components
Calibration of the Gyroscope InvenSense MPU-6050
Analysis of Output Signals of InvenSense MPU-6050
Findings
Conclusions
Full Text
Paper version not known

Talk to us

Join us for a 30 min session where you can share your feedback and ask us any queries you have

Schedule a call

Disclaimer: All third-party content on this website/platform is and will remain the property of their respective owners and is provided on "as is" basis without any warranties, express or implied. Use of third-party content does not indicate any affiliation, sponsorship with or endorsement by them. Any references to third-party content is to identify the corresponding services and shall be considered fair use under The CopyrightLaw.