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Phoxonic crystal is a promising artificial periodic material for optomechanical systems and acousto-optical devices.
Dynamic response due to impulse excitation also is shown to capture the infinite periodic material dynamical characteristics.
The dynamic analysis of two-dimensional (2D) periodic material structures is proposed via a novel mechanical approach.
This paper presents a concurrent topology optimization approach for simultaneous design of composite structures and their periodic material microstructures with three or more phases.
The base cell of the periodic material serves as the design domain and the goal is to determine the optimal distribution of material phases within this domain.
For this coupled system, it is assumed that the macro structure is composed of a periodic material whose effective properties are obtained using the homogenization theory.
Similar(44)
An important characteristic of the periodic materials or structures is the existence of bandgap.
Attenuation zones existing in periodic materials can serve as an effective vibration barrier for engineering structures.
Within periodic materials and structures, wave scattering and dispersion occur across constituent material interfaces leading to a banded frequency response.
Performance benefits that can be expected upon implementing these periodic materials are presented and compared with competing concepts.
Topology optimization is used to systematically design periodic materials that are optimized for multiple properties and prescribed symmetries.
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