Results 91 to 100 of about 37,410 (203)
Generalized Euler – Bernoulli Beam Theory with Return Potential
In 1749, L. Euler, building on the ideas of Jakob and Daniel Bernoulli, formulated beam theory in an exact formulation with the hypothesis of plane sections. Later, P.-S. Girard linearized the curvature, simplifying the derivation of analytical solutions, and B.P.E. Clapeyron expressed it in terms of derivatives of the deflection function. As a result,
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Parallel processors and nonlinear structural dynamics algorithms and software [PDF]
A nonlinear structural dynamics finite element program was developed to run on a shared memory multiprocessor with pipeline processors. The program, WHAMS, was used as a framework for this work.
Belytschko, Ted
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Natural frequency of beams with embedded piezoelectric sensors and actuators
A mathematical model is developed to study the natural frequency of beams with embedded piezoelectric sensors and actuators. The piezoelectric sensors/actuators in a non-piezoelectric matrix (host beam) are analyzed as two inhomogeneity problems by using
Della, Christian N., Shu, Dongwei
core
Modal analysis of beam with piezoelectric sensors a actuators [PDF]
One dimensional finite element is developed for the analysis of structures with applied piezoelectric sensors and actuators, i.e. smart structures, mechanical behavior of which can be controlled in real-time.
Zemčík R., Sadílek P.
doaj
In this paper, an energy flow model is developed to analyze transverse vibration including the effects of rotatory inertia as well as shear distortion, which are very important in the Timoshenko beam transversely vibrating in the medium-to-high frequency
Young-Ho Park, Suk-Yoon Hong
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The present research analyzed the nonlinear vibration of a CNTRC embedded in a nonlinear Winkler–Pasternak foundation in the presence of an electromagnetic actuator and mechanical impact.
Bogdan Marinca +2 more
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Novel weak form quadrature elements for second strain gradient Euler-Bernoulli beam theory
Two novel version of weak form quadrature elements are proposed based on Lagrange and Hermite interpolations, respectively, for a sec- ond strain gradient Euler-Bernoulli beam theory. The second strain gradient theory is governed by eighth order partial differential equa- tion with displacement, slope, curvature and triple derivative of dis- placement ...
Ishaquddin, Md., Gopalakrishnan, S.
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Vibration Analysis of Nano-Beam with Consideration of Surface Effects and Damage Effects
On the basis of Euler-Bernoulli beam theory, surface elastic theory, the strain equivalent assumption and modiffed couple stress theory, the nonlinear governing equations of the nano-beam are derived.
Yin Fan, Chen Chang Ping, Chen De Liang
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By using the Optimal Auxiliary Functions Method (OAFM), nonlinear free thermomechanical vibration of functionally graded beam (FGB) on Winkler-Pasternak elastic foundation is studied.
Marinca Vasile, Herisanu Nicolae
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Correction to: Geometrically nonlinear Euler–Bernoulli and Timoshenko micropolar beam theories [PDF]
Praneeth Nampally, J. N. Reddy
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