Critical elastic parameters motivating divergence instability of frictional composite infinitely long media
The current study addresses the occurrence of smooth dynamic paths which rapidly diverge the mechanical system away from equilibrium configuration in an exponentially (non-oscillatory) path. The explored paths begin arbitrarily in the neighborhood of equilibrium states of an infinite orthotropic com...
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Published in | Nonlinear dynamics Vol. 97; no. 1; pp. 431 - 448 |
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Main Author | |
Format | Journal Article |
Language | English |
Published |
Dordrecht
Springer Netherlands
01.07.2019
Springer Nature B.V |
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Online Access | Get full text |
ISSN | 0924-090X 1573-269X |
DOI | 10.1007/s11071-019-04990-y |
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Abstract | The current study addresses the occurrence of smooth dynamic paths which rapidly diverge the mechanical system away from equilibrium configuration in an exponentially (non-oscillatory) path. The explored paths begin arbitrarily in the neighborhood of equilibrium states of an infinite orthotropic composite elastic layer. The subject treated here is handled from both the analytical and the numerical models. The divergence instability problem is reformulated as a nonlinear constrained optimization problem. Fortran implementation of sequential quadratic programming optimization algorithm for finding the minimum coefficient of friction for the onset of instability and the corresponding parameters is exploited. A finite element model is worked out to approximate the continuum. The results of several sets of numerical experiments for finding the minimum coefficient of friction for the onset of instability and the corresponding parameters are presented. The finite element method results were computed and compared with the analytic solutions: A very good matching between numerical and analytical results was obtained. It is concluded that, for normal relationships among elastic material properties and specific orthotropic directions, significantly surprising very low thresholds of the coefficient of friction were required for the onset of divergence instability. |
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AbstractList | The current study addresses the occurrence of smooth dynamic paths which rapidly diverge the mechanical system away from equilibrium configuration in an exponentially (non-oscillatory) path. The explored paths begin arbitrarily in the neighborhood of equilibrium states of an infinite orthotropic composite elastic layer. The subject treated here is handled from both the analytical and the numerical models. The divergence instability problem is reformulated as a nonlinear constrained optimization problem. Fortran implementation of sequential quadratic programming optimization algorithm for finding the minimum coefficient of friction for the onset of instability and the corresponding parameters is exploited. A finite element model is worked out to approximate the continuum. The results of several sets of numerical experiments for finding the minimum coefficient of friction for the onset of instability and the corresponding parameters are presented. The finite element method results were computed and compared with the analytic solutions: A very good matching between numerical and analytical results was obtained. It is concluded that, for normal relationships among elastic material properties and specific orthotropic directions, significantly surprising very low thresholds of the coefficient of friction were required for the onset of divergence instability. |
Author | Agwa, M. A. |
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Keywords | Infinite media Finite elements Frictional contact Orthotropic composite Divergence instability Optimization |
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SubjectTerms | Algorithms Automotive Engineering Classical Mechanics Coefficient of friction Control Divergence Dynamical Systems Elastic layers Elastic properties Engineering Exact solutions Finite element method Friction Material properties Mathematical models Mechanical Engineering Mechanical systems Optimization Original Paper Parameters Quadratic programming Stability Stability analysis Vibration |
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Title | Critical elastic parameters motivating divergence instability of frictional composite infinitely long media |
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