Capturing IMU Data with a BNO055 Absolute Orientation Sensor Using Arduino

Capturing IMU Data with a BNO055 Absolute Orientation Sensor
The Bosch BNO055 combines tri-axis accelerometers, gyroscopes, and magnetometers to provide orientation to users.

About the Sensor

The BNO055 uses three triple-axis sensors to simultaneously measure tangential acceleration (via an accelerometer), rotational acceleration (via a gyroscope), and the strength of the local magnetic field (via a magnetometer). Data can then be either sent to an external microprocessor or analyzed inside the sensor with an M0+ microprocessor running a proprietary fusion algorithm. Users then have the option of requesting data from the sensor in a variety of formats.Capturing IMU Data with a BNO055 Absolute Orientation Sensor

The chip also has an interrupt that can notify the host microcontroller when certain motion has occurred (change in orientation, sudden acceleration, etc.).

The sensor must be calibrated prior to use and a read register holds the current calibration status. Once calibrated, the calibration offsets can be written to the sensor and then the sensor is immediately ready to use the next time it is powered on.

A host microcontroller can request any or all of the data from the sensors (accelerometer, gyroscope, and/or magnetometer) in non-fusion mode and can request absolute and relative orientation (angles or quaternions) in fusion mode.

The sensor can return acceleration in m/s² or mg (

1mg=9.81ms2×103

); magnetic field strength in mT; gyroscope data in degrees or radians per second (DPS and RPS, respectively), Euler angles in degrees or radians, or quaternions; and temperature in °C or °F.  All options are set in the unit_selection register (table 3-11 in the datasheet, PDF page 30).

Euler Angles vs. Quaternions

If you are designing a sensor solution for a system that has a limited range of motion, you can use Euler angles. But if you are designing a sensor that can be oriented anywhere in space, you should use quaternions.

Euler AnglesEuler angles allow for simple visualization of objects rotated three times around perpendicular axes (x-y-x, x-z-x, y-x-y, y-z-y, z-x-z, z-y-z, x-y-z, x-z-y, y-x-z, y-z-x, z-x-y, z-y-x).X Y Z rotations Capturing IMU Data

As long as the axes stay at least partially perpendicular, they are sufficient. However, as the axes rotate, an angle exists where two axes can describe the same rotation—creating a condition known as gimbal lock. When gimbal lock occurs, it is impossible to reorient without an external reference. See my article, Don’t Get Lost in Deep Space: Understanding Quaternions, to learn more about gimbal lock.

This animation has three gimbals (shown as red, green, and blue solid cylinder segments) along with the available rotations (shown as red, green, and blue transparent spherical lunes). When the plane of the internal green gimbal aligns with the plane of the red gimbal, the axes of rotation of the red and blue gimbals overlap and gimbal lock occurs (indicated by a light-yellow background).

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