نتایج جستجو برای: axially moving beam

تعداد نتایج: 218900  

Journal: :Applied sciences 2022

In this paper, the postbuckling problem and free linear nonlinear vibration surrounding configuration are accurately analyzed. The placement of translating beams that undergo significant overall buckling deformations in high-speed region, leading to strongly vibration, is studied. Using Galerkin method, we found partial differential equation reduced an ordinary with cubic quadratic terms, which...

Journal: :International Journal of Solids and Structures 2008

Journal: :International Journal of Solids and Structures 2005

Transversal vibrations of an axially moving string under boundary damping are investigated. Mathematically, it represents a homogenous linear partial differential equation subject to nonhomogeneous boundary conditions. The string is moving with a relatively (low) constant speed, which is considered to be positive.  The string is kept fixed at the first end, while the other end is tied with the ...

The aim of this paper is to investigate geometrically nonlinear static analysis of axially functionally graded cantilever beam subjected to transversal non follower load. The considered problem is solved by finite element method with total Lagrangian kinematic approach. The material properties of the beam vary along the longitudinal direction according to the power law function. The finite elem...

Journal: :Advances in Mathematics 2022

In this paper, we study the stabilization of an axially moving viscoelastic beam with Logarithmic Source Terms. We obtain asymptotic stability result global solution, for certain class relaxation functions. The proofs is obtained by using multiplier technique. extend a recent in Kelleche and Tatar Khemmoudj \cite{l12}.

In this research, dynamic analysis of the rotational slender axially moving string is investigated. String assumed as Euler Bernoulli beam. The axial motion of the string, gyroscopic force and mass eccentricity were considered in the study. Equations of motion are derived using Hamilton’s principle, resulting in two partial differential equations for the transverse motions. The equations are ch...

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