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Fiber Optic Gyro Technology Trends
-
A
Honeywell Perspective
S.J. Sanders,
L.K.
Strandjord,
D.
Mead
Honeywell Space Systems, MS M22C5
21111
N
19fh Ave, Phx, AZ, 85036-1111
Phone 602-436-6604; Fax 602-436-2821
I. Introduction
Development of Fiber Optic Gyroscopes (FOGs) at Honeywell began in the mid-1980s’
with tactical-grade devices employing first-generation components such as piezoelectric
phase modulators and superluminescent diode sources.
The operational mode of these
gyros was the open-loop configuration, i.e., without rotation-nulling feedback. Typical
sensor performance was 1 “/hr bias instability,
0.1
0/hr1’2 angle random walk
(ARW)
and
2500 ppm scale factor
(SF)
inaccuracy. More than 9000 of these gyros have been sold to
commercial aircraft makers such as Domier, Embraer, and Boeing over the last decade.
Over this same time frame, Honeywell has continually worked to enhance the
performance
of
closed-loop FOGs by optimizing the optical and electronic design,
refining FOG noise and error models, advancing depolarized gyro technology, and
making use of improved components from the optical telecommunications industry. This
15-year effort has resulted in roughly lOOOx improvement in FOG performance from the
original tactical-grade devices: better than 0.0003”/hr bias stability, 0.00008”/hr”2
ARW,
and 0.5-ppm scale factor inaccuracy have been achieved. Honeywell’s FOG emphasis
today is primarily on these high-performance devices for a variety
of
applications (land,
air, sea and space). This paper presents the evolution of
FOG
development and
performance capabilities at Honeywell.
A
timeline of key milestones is given, and the
technology developments and resulting performance improvements are outlined. Data
from Honeywell’s strategic-grade, high-precision FOGs (HPFOG) is included.
11.
Major FOG Technologies and Timeline at Honeywell
Honeywell has developed two major architectures of the closed-loop FOG, each
architecture offering advantages for particular applications.
The two architectures are:
(a) the PM gyro, in which the coil is wound
of
polarization-maintaining fiber. The PM
coil minimizes polarization errors and maximizes light throughput, resulting
in
optimum bias stability and ultra low noise. Honeywell’s highest precision gyros are
based on the PM FOG architecture.
(b) the twin-depolarized gyro, in which the coil is wound of non-PM, single-mode
(SM)
fiber, and Lyot depolarizers are placed at each end of the Sagnac loop to eliminate the
problem of signal fading due to polarization wander
[
11; thus the coil can be wound
with standard
SM
fiber, offering significant cost savings compared to relatively
expensive PM fiber.
SM
FOG coils also offer lower magnetic sensitivity than PM
coils [2] and SM fiber generally exhibits lower radiation-induced darkening [3],
making depolarized gyros better suited for certain application environments.
Honeywell’s navigation-grade
FOGs
are based on the depolarized architecture, and
better than navigation-grade performance has been achieved with this architecture,
paving the way for its use in higher-precision applications.
0-7803-7289-1/02/$17.0oO2002
IEEE
5
A timeline of Honeywell’s development of these FOG architectures is given below:
0
1986: Tactical grade,
PM
“AHRS” gyro begins development
0
1989: Navigation-grade PM gyro effort begins
0
1991
:
First AHRS
gyros
ship to commercial aircraft makers
1993
:
Navigation-grade depolarized gyro effort begins
0
1994: Mini PM FOG nav-grade: 0.02”/hr bias, 0.0015”/hr”2 ARW, 20 ppm
SF
0
1994: High-precision PM gyro begins:
0.001
“/hr bias, 0.0002°/hr’/2 ARW achieved
0
1995-’97: Improved HPFOG: 0.00023”/hr bias, 0.0001 8”/hr’/’ ARW, 0.3ppm SF
0
1996: Miniature depolarized FOG achieves nav-grade performance
0
1998: Development of high-precision depolarized gyro begins
0
2000: HPFOG ARW reduced below 0.00009”/hr1/2
As can be seen, Honeywell FOG performance has dramatically improved over the last
decade, and emphasis has shifted from tactical-grade to high precision, strategic-grade
applications. The rest
of
the paper will concentrate on these high-precision
gyros.
111.
High-precision
FOG
Figure 1 shows a block diagram of the Honeywell high-precision FOG. The salient
features of the design are
a
2 to 4-km, PM fiber coil for maximum bias stability
0
a high-power fiber light source (FLS) for excellent wavelength stability and low noise
0
a feedback loop to reduce relative intensity noise (RIN) of the FLS output intensity,
(e.g., via lithium niobate intensity modulator
[4])
0
a “dual ramp” feedback scheme [5] maximizing SF linearity and dynamic range
0
error suppression modulation to maximize bias stability [6]
Figure
2
gives
a
root-Allan variance or “cluster” curve
of
typical output data for an
HPFOG. From this plot, the gyro bias instability and
ARW
may be estimated. For this
run, the
ARW
is about
79
pdeg/hr’’2. This noise result can be compared to a detailed
model of FOG noise developed at Honeywell over the last decade. The model, which has
been validated with abundant data from many high-precision FOGS, includes all the
major
ARW
contributors, including shot noise, Johnson noise,
RIN,
and thermal phase
noise, aliasing, and environmental effects such as radiation. In this case, the model
predicts agreement to within 2% of the measured value. This modeling capability is
a
key tool in
gyro
optimization for many applications, enabling quantitative design trades
between
ARW
and other performance parameters. Finally, we note that industry-
standard gyro analysis tools such as Autofit corroborate the low
ARW
estimates for these
gyros: for instance, the Autofit estimate for the data in Fig.
2
was
79.5
ydegihr”’.
As for bias instability or flicker noise, the cluster curve of this 58-hour data set does not
depart from a white noise
(ARW) signature until about three hours of integration time.
Even with this departure, the curve remains within the 3-sigma error bars for the cluster
estimation process out to 20 hours of integration time. Nevertheless, a worst-case
estimate for the bias instability coefficient,
Bflicker,
may be obtained from the cluster value
OB
=
0.00005
“/hr
at three hours:
Bflicker
=
0-x[n/21n(2)]”~
x
0.000075 “/hr. Autofit
6
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