Dissemination Sinusoidal Waves in of a Viscoelastic Strip

α
Safarov Ismail Ibrahimovich
Safarov Ismail Ibrahimovich
σ
Akhmedov Maqsud Sharipovich
Akhmedov Maqsud Sharipovich
ρ
Boltayev Zafar Ihterovich
Boltayev Zafar Ihterovich
α Bukhara Technological- Institute of Engineering

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Dissemination Sinusoidal Waves in of a Viscoelastic Strip

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Abstract

In this paper we consider the spectral problem for the wave propagation in extended plates of variable thickness. Describes how to solve problems and numerical results of wave propagation in infinitely large plates of variable thickness. Viscous properties of the material are taken into account by means of an integral operator Voltaire. The study is part of the spatial theory of visco elastic. The technique is based on the separation of spatial variables and formulating boundary eigenvalues problem to be solved by the method of orthogonal sweep Godunov. Numerical values obtained for the real and imaginary parts of phase velocity as a function of wave number. When this coincidence numerical results obtained with the known data.

References

10 Cites in Article
  1. Ismail Safarov,Maqsud Akhmedov,Zafar Boltaev (2011). Loose Waves in Viscoelastic Cylindrical Wave Guide with Radial Crack.
  2. Z Ii Safarov,Boltaev (2011). Propagation of harmonic waves in a plate of variable thickness.
  3. I Safarov,M Teshaev,Z (2012). Mechanical wave processes in the waveguide.
  4. V Grinchenko,V (1981). Myaleshka Harmonic oscillations and waves in elastic bodies.
  5. M Koltunov (1976). Creep and relaxation.
  6. Sk Godunov (1061). 7. Solving Linear Equations.
  7. R Sunchaliev,A Filatov (1972). On some methods for the study of nonlinear problems in the theory of viscoelasticity.
  8. M Bozorov,I Safarov (1996). Shokin YI Numerical modeling of dissipative oscillations of homogeneous and heterogeneous mechanical systems.
  9. F Gakhov (1963). Boundary value problems.
  10. M Neumark (1969). Linear differential operators.

Funding

No external funding was declared for this work.

Conflict of Interest

The authors declare no conflict of interest.

Ethical Approval

No ethics committee approval was required for this article type.

Data Availability

Not applicable for this article.

How to Cite This Article

Safarov Ismail Ibrahimovich. 2015. \u201cDissemination Sinusoidal Waves in of a Viscoelastic Strip\u201d. Global Journal of Science Frontier Research - F: Mathematics & Decision GJSFR-F Volume 15 (GJSFR Volume 15 Issue F1): .

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Issue Cover
GJSFR Volume 15 Issue F1
Pg. 39- 60
Journal Specifications

Crossref Journal DOI 10.17406/GJSFR

Print ISSN 0975-5896

e-ISSN 2249-4626

Keywords
Classification
GJSFR-F Classification: MSC 2010: 15B10
Version of record

v1.2

Issue date

February 6, 2015

Language
en
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In this paper we consider the spectral problem for the wave propagation in extended plates of variable thickness. Describes how to solve problems and numerical results of wave propagation in infinitely large plates of variable thickness. Viscous properties of the material are taken into account by means of an integral operator Voltaire. The study is part of the spatial theory of visco elastic. The technique is based on the separation of spatial variables and formulating boundary eigenvalues problem to be solved by the method of orthogonal sweep Godunov. Numerical values obtained for the real and imaginary parts of phase velocity as a function of wave number. When this coincidence numerical results obtained with the known data.

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Dissemination Sinusoidal Waves in of a Viscoelastic Strip

Safarov Ismail Ibrahimovich
Safarov Ismail Ibrahimovich Bukhara Technological- Institute of Engineering
Akhmedov Maqsud Sharipovich
Akhmedov Maqsud Sharipovich
Boltayev Zafar Ihterovich
Boltayev Zafar Ihterovich

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