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The box method is a popular finite difference scheme for solving the cable dynamics equations in ocean engineering applications.
The cable dynamics model proposed has been applied successfully to several examples, using the commercial software ADINA.
The stability and accuracy of the generalized-α method, as applied to the cable dynamics equations, are developed.
An analytical model is proposed to study the nonlinear interactions between beam and cable dynamics in stayed-systems.
Cable dynamics under ideal longitudinal support motions/excitations assumes that the support׳s mass, stiffness and mechanical energy are infinite.
A cable dynamics theory is derived for travelling cables having arbitrary initial sag and arbitrary support eyelet elevations.
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A new approach of cables' dynamics is presented in this paper.
In vivo analysis of smy1Δ mutants demonstrates that this "damper" mechanism is critical for maintaining proper actin cable architecture, dynamics, and function.
Many wave propagation problems (in acoustics or in railway catenary or cable car dynamics, for example) can be solved with high efficiency if the computational domain can be truncated to a small region of interest with appropriate absorbing boundary conditions.
Various numerical examples of arbitrarily sagged cables with large-amplitude initial conditions are carried out to highlight some outstanding features of cable non-linear dynamics by accounting also for internal resonance phenomena.
The procedure provides both reliability and robustness and can tackle all the peculiarity of wind exposed slender structures, like geometric non-linearity, uncertainty in the loads definition, uncertainty in cable prestress and dynamics.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com