Forced Geometrically Nonlinear Vibrations of Thin Shells of Revolution with Piezoelectric Layers*

被引：1

作者：

Kozlov, V., I ^{[1
]}

Zinchuk, L. P. ^{[1
]}

Karnaukhova, T., V ^{[2
]}

Sichko, V. M. ^{[3
]}

机构：

[1] Natl Acad Sci Ukraine, SP Timoshenko Inst Mech, 3 Nesterova Str, UA-03057 Kiev, Ukraine

[2] Natl Tech Univ Ukraine, Igor Sikorsky Kyiv Polytech Inst, 37 Perem Av, UA-03056 Kiev, Ukraine

[3] VO Sukhomlynskyi Natl Univ Mykolaiv, 24 Nikolska St, UA-54001 Mykolaiv, Ukraine

来源：

INTERNATIONAL APPLIED MECHANICS | 2021年 / 57卷 / 02期

关键词：

forced vibration; geometric nonlinearity; piezoelectric layer; shell of revolution; finite element method; SENSORS;

D O I：

10.1007/s10778-021-01074-6

中图分类号：

O3 [力学];

学科分类号：

08 ; 0801 ;

摘要：

A combined numerical-and-analytical technique for studying the geometrically nonlinear vibrations of thin shells of revolution with piezoelectric layers is proposed. The technique uses the finite-element method and the method of harmonic linearization. The results of numerical modeling of a cylindrical panel having similar piezoelectric face layers and a passive viscoelastic core layer are presented. The behavior of the deflection in the vicinity of the first resonance at various damping coefficients is studied in detail.

引用

页码：200 / 216

页数：17

共 50 条

[21] Mixed finite element of geometrically nonlinear shallow shells of revolution
Stupishin, Leonid U.
Nikitin, Konstantin E.
ADVANCES IN CIVIL AND STRUCTURAL ENGINEERING III, PTS 1-4, 2014, 501-504 : 514 - 517
[22] Forced vibrations of a thin closed spherical and an infinitely long cylindrical piezoelectric shells with allowance for thermal depolarization
I. F. Kirichok
T. V. Karnaukhova
International Applied Mechanics, 1999, 35 : 1139 - 1144
[23] NONLINEAR-ANALYSIS OF GEOMETRICALLY IMPERFECT STIFFENED SHELLS OF REVOLUTION
SUBBIAH, J
JOURNAL OF SHIP RESEARCH, 1988, 32 (01): : 29 - 36
[24] Forced vibrations of a thin closed spherical and an infinitely long cylindrical piezoelectric shells with allowance for thermal depolarization
Kirichok, IF
Karnaukhova, TV
INTERNATIONAL APPLIED MECHANICS, 1999, 35 (11) : 1139 - 1144
[25] VIBRATIONS OF GEOMETRICALLY NONLINEAR VISCOUSELASTIC CYLINDRICAL SHELLS INTERACTING WITH AN ELASTIC MEDIUM
Ismonovich, Karimov Abdusamat
JOURNAL OF PHARMACEUTICAL NEGATIVE RESULTS, 2022, 13 : 948 - 954
[26] Forced vibrations and vibroheating of shallow viscoelastic laminated shells with the piezoelectric effect
A. O. Rasskazov
V. I. Kozlov
T. V. Karnaukhova
International Applied Mechanics, 2000, 36 : 769 - 778
[27] Forced vibrations and vibroheating of shallow viscoelastic laminated shells with the piezoelectric effect
Rasskazov, AO
Kozlov, VI
Karnaukhova, TV
INTERNATIONAL APPLIED MECHANICS, 2000, 36 (06) : 769 - 778
[28] A Multimode Approach to Geometrically Nonlinear Free and Forced Vibrations of Multistepped Beams
El Hantati, Issam
Adri, Ahmed
Fakhreddine, Hatim
Rifai, Said
Benamar, Rhali
SHOCK AND VIBRATION, 2021, 2021
[29] Nonlinear vibrations of laminated shells with layers of variable thickness
Kurpa, L. V.
Shmatko, T. V.
SHELL STRUCTURES: THEORY AND APPLICATIONS, VOL 3, 2014, : 305 - 308
[30] CALCULATION OF THE PRESSURE FIELD FOR FORCED VIBRATIONS OF REINFORCED SHELLS OF REVOLUTION IN A LIQUID
BAIBURTYAN, VA
DROZDOV, AY
SAFRONENKO, VG
TSIONSKII, AY
SOVIET PHYSICS ACOUSTICS-USSR, 1984, 30 (05): : 416 - 416

← 1 2 3 4 5 →