10 / 12
3.
Постников В.С.
Внутреннее трение в металлах. М.: Металлургия, 1968. 330 с.
4.
Брагинский В.Б.
,
Митрофанов В.П.
,
Панов В.И.
Системы с малой диссипацией.
М.: Наука, 1981. 142 с.
5.
Лунин Б.С.
Физико-химические основы разработки полусферических резонато-
ров волновых твердотельных гироскопов. М.: Изд-во МАИ, 2005. 224 с.
6.
Yi Y.B.
Geometric effects on thermoelastic damping in MEMS resonators // J. of
Sound and Vibration. 2008. Vol. 309. P. 588–599.
7.
Wong S.J.
,
Fox C.H.J.
,
McWilliam S.
Thermoelastic damping of the in-plane vibration
of thin silicon rings // J. of Sound and Vibration. 2006. V. 293. P. 266–285.
8.
Prabhakar S.
,
Vengallatore S.
Thermoelastic damping in bilayered micromechanical
beam resonators // J. of Micromechanics and Microengineering. 2007. Vol. 17. P. 532–
538.
9.
Зинер К.
Упругость и неупругость металлов: Сборник / под ред. С.В. Вонсов-
ского. М.: ИИЛ, 1954. С. 9–168.
10.
Кикоин А.К.
,
Кикоин И.К.
Молекулярная физика. М.: Наука, 1976. 480 с.
11.
Chikovani V.V.
,
Yatsenko Yu.A
. Investigation of azimuth accuracy measurement with
metallic resonator Coriolis vibratory gyroscope // Proc. XVII Int. Conf. on Integrated
Navigation Systems. Saint Petersburg. 2010. May 31–June 2. P. 25–30.
12.
Sarapuloff S.A.
,
Lytvynov L.A.
,
Bakalor T.O.
Particularities of designs and fabrication
technology of high-Q sapphire resonators of CRG-1 type solid-state gyroscopes
// Proc XIV Int. Conf. on Integrated Navigation Systems. Saint Petersburg. 2007.
May 28–30. P. 47–48.
13.
Yi Y.B.
Finite element analysis of thermoelastic damping in contour-mode vibrations
of micro- and nanoscale ring, disk, and elliptical plate resonators // Journal of
Vibration and Acoustics. 2010. Vol. 132.
14.
Митчелл Э.
,
Уэйт Р.
Метод конечных элементов для уравнений с частными
производными. М.: Мир. 1981.
REFERENCES
[1] Raspopov
V.Ya. Mikromekhanicheskie pribory [Micromechanical devices]. Moscow,
Mashinostroenie Publ., 2007. 400 p.
[2] Loper E.J., Lynch D.D., Stevenson K.M. Projected performance of smaller
hemispherical resonator gyros.
Proc. Position Location and Navigation Symposium
(PLANS’86). 1986, November 4–7, Las Vegas, NV, USA, pp. 61–64.
[3] Postnikov V.S. Vnutrennee trenie v metallakh [Internal friction in metals]. Moscow,
Metallurgiya Publ., 1969. 330 p.
[4] Braginskiy V.B., Mitrofanov V.P., Panov V.I. Sistemy s maloy dissipatsiey [Systems
with small dissipation]. Moscow, Nauka Publ., 1981. 142 p.
[5] Lunin B.S. Fiziko-khimicheskie osnovy razrabotki polusfericheskikh rezonatorov
volnovykh tverdotelnykh giroskopov [Physical-chemical basis for development of
hemisphere resonator gyroscopes]. Moscow, MAI Publ., 2005. 224 p.
[6] Yi Y.B. Geometric effects on thermoelastic damping in MEMS resonators.
Journal
of Sound and Vibration
, 2008, vol. 309, pp. 588–599.
[7] Wong S.J., Fox C.H.J., McWilliam S. Thermoelastic damping of the in-plane
vibration of thin silicon rings.
Journal of Sound and Vibration
, 2006, vol. 293,
pp. 266–285.
[8] Prabhakar S., Vengallatore S. Thermoelastic damping in bilayered micromechanical
beam resonators.
Journal of Micromechanics and Microengineering
, 2007, vol. 17,
pp. 532–538.
[9] Zener C.M. Elasticity and Anelasticity of Metals. USA, Chicago, Univ. of Chicago
Press, 1948 (Russ. ed.: Ziner K. Uprugost’ i neuprugost’ metallov, S.V. Vonsovskiy
ed. Moscow, Inostrannaya Lit. Publ., 1954. 248 p.).
ISSN 0236-3933. Вестник МГТУ им. Н.Э. Баумана. Сер. “Приборостроение”. 2015. № 2 37