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An inverse numerical method for periodic composite characterization is reported.
The Bloch theorem and transfer matrix method for periodic structures are employed in the formulation.
It summarizes important results obtained using the homogenization method for periodic structures.
Simulation results show that the new approach is an efficient method for periodic state optimization.
This paper presents a hybrid finite element/boundary element (FEBE) method for periodic structures.
In this contribution, we apply a direct method for periodic optimal control to optimize two-bed adsorption chillers.
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We show that direct methods for periodic optimal control allow for quick and reliable computation of optimal cycle times for a given set of parameters.
At the First IFAC Workshop on Periodic Systems (Como, Italy, 2001), a state of the art survey of computational methods for periodic systems has been presented (Varga and Van Dooren, 2001).
In the higher-dimensional space the problem is a standard periodic problem where, in the presence of dissipation, only the lower-order harmonics are relevant and one can thus use all the standard spectral methods for periodic functions with a relatively small number of modes.
This paper is devoted to the computation of nonlinear dynamic steady-state solutions of autonomous systems subjected to multi-instabilities and proposes a new nonlinear method for predicting periodic and quasi-periodic solutions intended for application to the disc brake squeal phenomenon.
To provide a basis set of values for adsorbed species on Ni(1 1 1) and Co(0 0 0 1) surfaces, the binding energies of key intermediates were calculated using an ab initio method developed for periodic systems.
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