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Tytuł artykułu

Deformation due to time harwortic source in orthotropic micropolar viscoelastic medium

Wybrane pełne teksty z tego czasopisma
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Warianty tytułu
Języki publikacji
EN
Abstrakty
EN
The present study is concerned with the plane strain problem in a homogeneous orthotropic micropolar viscoelastic solid. The disturbance due to a time harmonic uniformly distributed source is investigated by employing the eigen-value approach. The integral transforms have been inverted by using a numerical technique to obtain the component of displacement, force stress and couple stress in the physical domain. The results of these quantities are given and illustrated graphically.
Rocznik
Strony
617--629
Opis fizyczny
Bibliogr. 17 poz., wykr.
Twórcy
autor
  • Mathematics Department, Kurukshetra University Kurukshetra 136 119, Haryana, INDIA
autor
  • Mathematics Department, Kurukshetra University Kurukshetra 136 119, Haryana, INDIA
Bibliografia
  • [1] Brune IN. (1970): Tectonic stress and the spectra of seismic shear waves from earthquake. - J. Geophys. Res., vol. 7 5, pp.4997 - 5009.
  • [2] Eringen A.C. (1967): Linear theory of micropolar viscoelasticity. - Int. J. Eng. Sci., vol.5, pp.191-229.
  • [3] Gale C. (2000): On Saint- Venant's problem in micropolar viscoelasticity. - An. Stiin. Univ. Al. I. Cuza Iasi. Mat., vol.46, pp.131-148.
  • [4] Gauthier R.D. (1982): On experimental Investigations of micropolar media. - Mechanics of Micropolar media, ed o. brulin and R. K T. Hsieh. World Scientific, Singapore.
  • [5] Iesan D. (1973): The plane micropolar strain of orthotropic elastic solids. - Archives of Mechanics, vol.25, pp.547-561.
  • [6] Iesan D. (l974a): Torsion of anisotropic elastic cylinders. - ZAMM, vol.54, pp.773-779.
  • [7] Iesan D. (l974b): Bending of orthotropic micropolar elastic beams by terminal couples. - An. St. Unio Iasi., XX pp.411-418.
  • [8] Kumar R. and Choudhary S. (2001): Dynamical problem of micropolar viscoelasticity. - Proc. Indian Acad. Sei. (Earth Planet. Sci.), vol.110, pp.215-223.
  • [9] Kumar R. and Choudhary S. (2002): Mechanical sources in orthotropic micropolar continua. - Proc. Indian Acad. Sci. (Earth Planet. Sci.), vol.111, pp.133-141.
  • [10] Kumar R., Singh R. and Chadha T.K. (2001): Eigen value approach to micropolar medium due to impulsive force at the origin. - Indian J. Pure Appl. Math., vol.32, pp.1127-1144.
  • [11] Mahalanabis R.K. and Manna J. (1989): Eigenvalue approach to linear micropolar elasticity. - Indian J. Pure App. J. Math., vol.20, pp.1237-1250.
  • [12] Mahalanabis R.K. and Manna J. (1997): Eigenvalue approach to the problem of linear micropolar thermoelasticity, - J. Indian Acad. Math., vol.19, pp.69-86.
  • [13] Manole D. (1988): Theoreme d'unicite dans la theorie de la viscoelasticite lineaire avec microstructure en utilisant la transformation de Laplace. - Rev. Roumainc Sci. Tech. Ser. Mee. Appl., vol.33, pp.209-214.
  • [14] Manole D. (1992): Variational theorems in linear theory of micropolar viscoelasticity. - But Inst Politehn. Iasi. Sect., vol.38, pp.75-83.
  • [15] McCharthy M.F. and Eringen A.C. (1969): Micropolar viscoelastic waves. - Int. J. Engng. Sci., vol.7, pp.447-458.
  • [16] Nakamura S., Benedict R. and Lakes R. (1984): Finite elament method for orthotropic micropolar elasticity. - Int. J. Engng. Set., vol.22, pp.319-330.
  • [17] Press W.H., Teukolsky S.A., Vellerlig W.T. and Flannery B.P. (1986) (Second edition): Numerical Recipes in FORTRAN. - (Cambridge University Press. Cambridge).
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-article-BPZ2-0015-0015
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