欢迎您！东篱公司
退出
-
申报数据库
-
立项数据库
-
成果数据库
-
项目获奖数据库
中文摘要：
We propose a multi-displacement continuum (MDC) model to characterize the local resonance presented in a lattice system. Dispersion curves in a mass-in-mass system are studied and compared to the single-displacement model. It is shown that the dispersive relations and the local resonant band gap structures can be adequately described. The acoustic mode can be accurately predicted, while the optical mode is correctly predicted for certain frequency range, where the wave length is large enough. The single-displacement model fails to describe the bang gap structure inherent in the system due to local resonance.
英文摘要：
We propose a multi-displacement continuum (MDC) model to characterize the local resonance presented in a lattice system. Dispersion curves in a mass-in-mass system are studied and compared to the single-displacement model. It is shown that the dispersive relations and the local resonant band gap structures can be adequately described. The acoustic mode can be accurately predicted, while the optical mode is correctly predicted for certain frequency range, where the wave length is large enough. The single-displacement model fails to describe the bang gap structure inherent in the system due to local resonance.
同期刊论文项目
同项目期刊论文
Explicit cross-link relations between effective elastic modulus and thermal conductivity for fiber c
On the finite element tearing and interconnecting method for scattering by large 3D inhomogeneous ta
Influence of in-plane biaxial stress on the structural properties, ferroelectric response, and piezo
Design method for quasi-isotropic transformation materials based on inverse Laplace';s equation with
Effect of epitaxial strain on the properties of short-period BaTiO3/PbTiO3 superlattice from first-p
An efficient twofold iterative algorithm of FE-BI-MLFMA using multilevel inversebased ILU preconditi
PARALLEL HIGH-ORDER FE-BI-MLFMA FOR SCATTERING BY LARGE AND DEEP COATED CAVITIES LOADED WITH OBSTACL
Hybrid h- and p-Type Multiplicative Schwarz (h-p-MUS) Preconditioned Algorithm of Higher-Order FE-BI
位置：