Calibration system and method for whole angle gyroscope

#The present disclosure generally relates to vibrating structure gyroscopes and more specifically to Microelectromechanical System (MEMS) based vibrating structure gyroscopes. Vibrating structure gyroscopes utilize solid-state resonators, of different shapes, to measure orientation or rotation rate based on the principle that a vibrating object tends to continue vibrating (i.e., oscillate) in a fixed orientation in space as its support rotates, and any vibrational deviation of the object can be used to derive a change in direction. Vibrating structure gyroscopes may be manufactured with MEMS based technology. For example, vibrating structure gyroscopes may be fabricated on silicon or glass wafers using a sequence of steps including photolithography, etching and deposition, or any other MEMS based technology.

#Vibrational deviations in a resonator of a MEMS based gyroscope may be caused by a Coriolis force. For example, a mass moving at a given velocity will experience Coriolis acceleration when the mass is also rotated with an angular velocity. The Coriolis acceleration is perpendicular to the velocity and the angular velocity. The Coriolis acceleration vector is given by ac=−2(v×Ω), where v is the velocity vector and Ω is the angular velocity vector. Coriolis acceleration is thus indicative of the angular velocity of rotation.

#Many MEMS based gyroscopes are configured to operate in a rate mode. In a rate mode of operation, vibration of one axis (i.e., a drive axis) of a MEMS based gyroscope is driven at a fixed amplitude in a closed loop while Coriolis-induced motion is read out on the other axis (i.e., a sense axis). In such a rate mode, the amplitude of the Coriolis-induced motion read out on the sense axis is indicative of a rate of angular movement of the gyroscope. Rate mode operated gyroscopes are limited in that the Coriolis-induced motion measurements are limited by the dynamic range of the open-loop sense axis. For fast movements of the gyroscope, the open-loop sense axis may not be able to “keep up” with the movement of the gyroscope. For example, because of the filtering required for demodulation, the gyroscope has limited bandwidth and may not be able to “keep up” with high frequency inputs.

#Various aspects of at least one embodiment are discussed below with reference to the accompanying figures, which are not intended to be drawn to scale. The figures are included to provide illustration and a further understanding of the various aspects and embodiments, and are incorporated in and constitute a part of this specification, but are not intended as a definition of the limits of the invention. In the figures, each identical or nearly identical component that is illustrated in various figures is represented by a like numeral. For purposes of clarity, not every component may be labeled in every figure. In the figures:

#FIG. 1 is a diagram illustrating one embodiment of a MEMS based gyroscope according to aspects of the present invention;

#FIG. 2 is a diagram of an internal flexure according to aspects of the present invention;

#As discussed above, whole angle operating MEMS based gyroscopes include two axes (i.e., two vibratory modes) coupled by Coriolis motion. In a whole angle operating gyroscope, the axes (i.e., vibratory modes) are driven such that the total vibrational amplitude of the two modes is sustained, but the distribution of energy between the two modes is allowed to change freely. By measuring the distribution of motion between the modes, an angle of rotation of the gyroscope can be read out.

#One important requirement of a whole angle operating MEMS based gyroscope is that the two modes be identical (i.e., degenerate) with regard to frequency and damping. If the frequencies differ substantially, a Coriolis force caused by rotation of the gyroscope will not be sufficient to transfer energy from one mode to the other and the vibration will stay “locked” to a single axis. This will interfere with the free transfer of motion between modes and the free precession of the mode shape of the gyroscope. A whole angle operating MEMS based gyroscopes must therefore be designed and fabricated with exceptional symmetry and with mode structures that are insensitive to expected fabrication variations. In addition, it is also typically desired for whole angle operating MEMS based gyroscopes to provide low damping (i.e., long ring down time) and matched damping for principle axes. This is because low overall damping correlates to low damping differences between the two axes and on-axis damping may result in gyroscope bias when drive forcers are misaligned. A mismatch (or mismatch drift) may result in a bias (or bias drift).

#Traditional whole angle MEMS based gyroscopes include an axially or cylindrically symmetric and continuous structure that is driven to excite two vibratory modes of the structure (i.e., an n=2 vibratory mode where two points of the ring are moving away from the center of the ring while two other points of the ring are moving toward the center of the ring). Rotation of the gyroscope results in a Coriolis force that causes movement (i.e., either inward or outward motion) of other points of the symmetric structure. By monitoring the movement of the symmetric structure in two in-plane axes, the angle of rotation of the gyroscope can be determined.