Hemispherical
resonator gyroscope recent state, some
aspects V.Ph.Zhuravlev In article it is given short review
on problem of designing inertial unit on base of hemispherical resonator gyroscope.
It is highlighted some aspects. Among them: Inertness effect of elastic waves. Gyroscope - principle
control theory. Technical control theory. To error theory. Technological
problems. The statement of a theme is based
on results, reflected in [1-3], and on author papers (1992, 1993, 1995, 1997,
2000, 2001, 2003, 2004). References 1.
G.H.Bryan.
On the beats in the vibrations of a revolving cylinder or bell. Proc. Cambr.
Phil.Soc., v.7, 1891, p.101-107. 2.
E.J.Loper,
D.D.Lynch. The HRG: A new low-noise inertial rotation sensor. Proc. 16th
Jt. Services Data Exchange
For Inertial Systems, 3.
D.M.Klimov,
V.Ph.Zhuravlev. Solid-State wave gyros. M., Nauka, 1985, 125p. 4.
V.Ph.Zhuravlev.
Oscillations shape control in resonance systems. ðíí, ¿5, 1992. 5.
V.Ph.Zhuravlev.
Theoretical foundations of solid-state wave gyros íôô. ¿3, 1993. 6.
V.Ph.Zhuravlev.
Controlled Foucault pendulum as the model of a free gyro class. íôô, ¿6, 1997. 7.
V.Ph.Zhuravlev.
Solid-state wave gyros drift caused by the phase shift in the information
channel. íôô, ¿5, 2001. 8.
V.Ph.Zhuravlev.
Solid-state wave gyros drift onto a rotated base in fast and slow time mode. íôô, ¿3, 2003. 9.
V.Ph.Zhuravlev,
D.D.Lynch. Electric model of solid-state wave gyro. íôô, ¿5, 1995. 10. V.Ph.Zhuravlev. Drift of an imperfect
solid-state wave gyro. íôô, ¿4, 2004. 11. V.Ph.Zhuravlev. Problem of error
identification of the Controlled Foucault pendulum. íôô, ¿5, 2000. 12. V.Ph.Zhuravlev. New gyros of
"generalized Foucault pendulum" class theoretical foundations. Vestnik íGôU, 1(50), ser. "Priborostroenie", 2003. Victor Philippovich Zhuravlev, PhD in Mechanics, Full Doctor in
Mechanics, Full Professor, Academician of RAS; Principal Theoretical Fellow
(Institute of Mechanics problems, RAS). He published over 200 papers, 8 books;
also he has about 50 reports and patents. Scientific interests area: analytic
mechanics, asymptotic methods, gyroscopic and navigation systems, oscillations
theory. |
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