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The conditions for existence of a sliding manifold guaranteeing a stable sliding motion are given.
The specific procedures for determining the design basis for vibratory ground motion are given in the following paragraphs.
The Hopf and subharmonic bifurcation conditions of period n 1 motion are given.
Reasons for the scarce influence on particle deposition due to particle-flow slip and Brownian motion are given.
The mathematical modelling and the derivation of the equation of motion are given for the cantilevers with identically paralleled and stepped beams.
The equations of motion are given by.
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Then, a more detailed description of each motion is given.
The law of motion is given by a fuzzy algorithm which optimizes the parameters of movement.
The equation of motion is given as a nonlinear partial differential equation with periodically variable coefficients.
Evidence for chaotic motion is given through Poincaré sections, frequency spectres and Lyapunov exponents.
First, we have formulated the method for cases in which the airfoil motion is given.
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