Body wave propagation in rotating thermoelastic media

被引:31
|
作者
Sharma, J. N. [1 ]
Grover, D. [1 ]
机构
[1] Natl Inst Technol, Dept Appl Sci, Hamirpur 177005, HP, India
关键词
Cardano's method; Thermal relaxation; Kibel number; Dispersive waves; t-Test; 2ND SOUND;
D O I
10.1016/j.mechrescom.2009.03.005
中图分类号
O3 [力学];
学科分类号
08 ; 0801 ;
摘要
The present paper deals with the propagation of body waves in a homogenous isotropic, rotating, generalized thermoelastic solid. The complex cubic secular equation has been solved by using Cardano's and perturbation methods to obtain phase velocities, attenuations and specific loss factors of three attenuating and dispersive waves, which are possible to exist in such media. These wave characteristics have also been computed numerically for magnesium crystal and are presented graphically. Statistical analysis has been performed to compare the computer simulated results obtained by using both methods. This work may find applications in geophysics and gyroscopic sensors. (C) 2009 Elsevier Ltd. All rights reserved.
引用
收藏
页码:715 / 721
页数:7
相关论文
共 50 条
  • [31] The Characteristics of Acoustic Wave Propagation in Rotating Solid-State Media
    Durukan, Yasemin
    Lutovinov, Andrey I.
    Peregudov, Aleksander N.
    Popkova, Ekaterina S.
    Shevelko, Michail M.
    PROCEEDINGS OF THE 2018 IEEE CONFERENCE OF RUSSIAN YOUNG RESEARCHERS IN ELECTRICAL AND ELECTRONIC ENGINEERING (EICONRUS), 2018, : 449 - 452
  • [32] Wave propagation at the boundary surface of an elastic and thermoelastic diffusion media with fractional order derivative
    Kumar, Rajneesh
    Gupta, Vandana
    APPLIED MATHEMATICAL MODELLING, 2015, 39 (5-6) : 1674 - 1688
  • [33] Rayleigh Waves Propagation in an Infinite Rotating Thermoelastic Cylinder
    Farhan, A. M.
    CMC-COMPUTERS MATERIALS & CONTINUA, 2021, 67 (02): : 2515 - 2525
  • [34] Simulation of Thermoelastic Wave Propagation by Means of a Composite Wave-Propagation Algorithm
    Dept. of Mechanics and Appl. Math., Institute of Cybernetics, Tallinn Technical University, Akadeemia tee 21, 12618 Tallinn, Estonia
    不详
    J. Comput. Phys., 1 (249-264):
  • [35] Simulation of thermoelastic wave propagation by means of a composite wave-propagation algorithm
    Berezovski, A
    Maugin, GA
    JOURNAL OF COMPUTATIONAL PHYSICS, 2001, 168 (01) : 249 - 264
  • [36] A theory of porous media and harmonic wave propagation in poroelastic body
    da Silva, Romulo Brito
    Liu, I-Shih
    Rincon, Mauro Antonio
    IMA JOURNAL OF APPLIED MATHEMATICS, 2020, 85 (01) : 1 - 26
  • [37] THEORY OF BODY-WAVE PROPAGATION IN INHOMOGENEOUS ANISOTROPIC MEDIA
    PETRASHEN, GI
    KASHTAN, BM
    GEOPHYSICAL JOURNAL OF THE ROYAL ASTRONOMICAL SOCIETY, 1984, 76 (01): : 29 - 39
  • [38] Wave Propagation in a Rotating Transversely Isotropic Two-Temperature Generalized Thermoelastic Medium Without Dissipation
    Singh, Baljeet
    INTERNATIONAL JOURNAL OF THERMOPHYSICS, 2016, 37 (01) : 1 - 13
  • [39] Wave Propagation in a Rotating Transversely Isotropic Two-Temperature Generalized Thermoelastic Medium Without Dissipation
    Baljeet Singh
    International Journal of Thermophysics, 2016, 37
  • [40] Propagation of thermoelastic waves in unsaturated porothermoelastic media
    Zhou, Fengxi
    Liu, Hongbo
    Li, Shirong
    JOURNAL OF THERMAL STRESSES, 2019, 42 (10) : 1256 - 1271