Titlebook: Dynamic Motion: Chaotic and Stochastic Behaviour; F. Casciati Book 1993 Springer-Verlag Wien 1993 dynamics.material.modeling.probability.V

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Stochastic Differential Calculus,nds or ocean waves. In these circumstances the structural response needs to be adequately described in a probabilistic sense, by evaluating the cumulants or the moments of any order of the response (see e.g. [1, 2]). In particular, for linear systems excited by normal input, the response process is

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Approximate Solution of the Fokker-Planck-Kolmogorov Equation for Dynamical Systems,of a Single-Degree-Of-Freedom (SDOF) system in the linear or non-linear range is approached. The introduction of the FPK equation as the relation governing the evolution of the instantaneous Joint-Probability-Density-Function (JPDF), identified with the transition probability function of a uni-dimen

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Computational Aspects in Chaotic and Stochastic Dynamics,s the modelling, the simulation and the understanding of an evolutionary physical system by means of the computer. It is to stress that, by means of the simulation of the physical system through a ., one hopes to achieve a better understanding of the unknown and forbidden structures of the system [1

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Stochastic Behaviour of Special Materials: The Composite Material,ver, because they are usually used for their structure properties, composites are actually the materials that contain a reinforcement (such as fiber) supported by a binder material (matrix). Thus, composites typically have a discontinuous fiber that is stiffer and stronger than the continuos matrix

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