Titlebook: Nonlinear Approaches in Engineering Applications; Liming Dai,Reza N. Jazar Book 2012 Springer Science+Business Media, LLC 2012 Dynamic Sys

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Nonlinear Mathematical Modeling of Microbeam MEMS, there are some forces appearing to be more significant in micro and nanosize scales. Accepting an analytical approach, we present the mathematical modeling of microresonators dynamics and develop effective equations to be utilized to study the electrically actuated microresonators. The presented no

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Nonlinear Visco-Elastic Materials,n–Voight models, either relax stress or creep, but are not capable of doing both. Three-element linear models can be expanded by adding further linear elements (Wiechert model). Nonlinearity can be attributed to linear models, e.g., by power Hertzian springs and exponential functions applied to spri

cleaver

Nonlinear Dynamic Modeling of Nano and Macroscale Systems,series of three articles published by the author and his co-workers from 2007 to 2010 (Leamy 2007; Leamy and Lee 2009; Leamy 2010). The chapter begins by describing a finite element procedure for discretizing a set of nonlinear, intrinsic beam equations. These equations are notable for their use of

Interstellar

persistence

Nonlinear Deployable Mesh Reflectors, supported by another structure (commonly a truss) behind. Unlike reflectors on the ground, when a reflector is installed onto a satellite or a space shuttle and used in space, many crucial requirements must be considered, one of which requires that the reflector has to be deployable. Because the si

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Nonlinearity in an Electromechanical Braking System,splacement. This function is usually denoted as characteristic curve of the caliper. In a typical electromechanical braking system, clamp force measurements vary with actuator displacements in a hysteretic manner. Due to ageing, temperature and other environmental variations, the hysteretic characte

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