Nonlinear Vibration Analysis of Timoshenko Beams Using the Differential Quadrature Method
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- Type
- article
- Published
- 2003-05-01
- Cited by
- 68
- References
- 20
- OpenAlex
- https://openalex.org/W117747669
- Semantic Scholar
- https://api.semanticscholar.org/CorpusID:117483853
Keywords
Nonlinear system, Vibration, Amplitude, Bernoulli's principle, Quadrature (astronomy)
References
- Differential Quadrature and Its Application in Engineering
- Literature Review : Nonlinear Analysis of Beams Part I: A Survey of Recent Advances
- DIFFERENTIAL QUADRATURE AND LONG-TERM INTEGRATION
- The Study on the Nonlinear Computations of the DQ and DC Methods
- Nonlinear vibrations of beams considering shear deformation and rotary inertia
- The Effect of Rotatory Inertia and of Shear Deformation on the Frequency and Normal Mode Equations of Uniform Beams With Simple End Conditions
- Literature Review : A Review of Mechanical Face Seal Dynamics
- Application of the quadrature method to flexural vibration analysis of a geometrically nonlinear beam
- DIFFERENTIAL QUADRATURE: A TECHNIQUE FOR THE RAPID SOLUTION OF NONLINEAR PARTIAL DIFFERENTIAL EQUATIONS
- Literature Review : Nonlinear Analysis of Beams Part Ii: Finite Element Methods
- Large-amplitude free vibrations of beams—A discussion on various formulations and assumptions
- Nonlinear vibrations of beams with various boundary conditions.
- Galerkin finite element method for non-linear beam vibrations
- ON THE DQ ANALYSIS OF GEOMETRICALLY NON-LINEAR VIBRATION OF IMMOVABLY SIMPLY-SUPPORTED BEAMS
- APPLICATION OF GENERALIZED DIFFERENTIAL QUADRATURE TO SOLVE TWO-DIMENSIONAL INCOMPRESSIBLE NAVIER-STOKES EQUATIONS
- ON OPTIMAL SELECTION OF INTERIOR POINTS FOR APPLYING DISCRETIZED BOUNDARY CONDITIONS IN DQ VIBRATION ANALYSIS OF BEAMS AND PLATES
- Analysis of Vibrating Timoshenko Beams Using the Method of Differential Quadrature
- On the Timoshenko theory of transverse beam vibrations
- The application of special matrix product to differential quadrature solution of geometrically nonlinear bending of orthotropic rectangular plates
- Flexural Vibrations in Uniform Beams According to the Timoshenko Theory
Cited by
- Increasing the image quality of atomic force microscope by using improved double tapered micro cantilever
- Nonlinear analysis of nonprismatic Timoshenko beam for different geometric nonlinearity models
- Nonlinear vibration of rectangular atomic force microscope cantilevers by considering the Hertzian contact theory
- Differential quadrature large amplitude free vibration analysis of laminated skew plates based on FSDT
- Application of the homotopy method for the analytic approach of the nonlinear free vibration analysis of the simple end beams using four engineering theories
- Regular and chaotic oscillations of a Timoshenko beam subjected to mechanical and thermal loadings
- Surface and nonlocal effects on the nonlinear free vibration of non-uniform nanobeams
- Free Vibration Analysis of a Microbeam Subjected to a Symmetric Electrostatic Field
- Nonlinear vibration analysis of tapered Timoshenko beams
- A differential quadrature nonlinear free vibration analysis of laminated composite skew thin plates
- Nonlinear flutter of a two-dimension thin plate subjected to aerodynamic heating by differential quadrature method
- On an exact bending curvature model for nonlinear free vibration analysis shear deformable anisotropic laminated beams
- A Semianalytical Method for Nonlinear Vibration of Euler-Bernoulli Beams with General Boundary Conditions
- Nonlinear free vibration of embedded double-walled carbon nanotubes with layerwise boundary conditions
- DQM large amplitude vibration of composite beams on nonlinear elastic foundations with restrained edges
- Nonlinear dynamic analysis of Timoshenko beams by BEM. Part I: Theory and numerical implementation
- A fresh insight into the non-linear vibration of double-tapered atomic force microscope cantilevers by considering the Hertzian contact theory
- The flexural vibration of V shaped atomic force microscope cantilevers by using the Timoshenko beam theory
- Free Vibrations of Timoshenko Beam with Constant Volume
- Free Vibrations of Tapered Timoshenko Beam by using 4th Order Ordinary Differential Equation
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