Dynamical Analysis and Identification of Hyperbolic Distributed System
Memoirs of the Faculty of Engineering, Yamaguchi University Volume 30 Issue 2
Page 355-361
published_at 1980
Title
粘性項をもつ双曲型分布系の一動的解析
Dynamical Analysis and Identification of Hyperbolic Distributed System
Creators
Okita Tsuyoshi
Creators
Kimura Ryoichi
Source Identifiers
An hyperbolic distributed parameter system is dynamically analyzed in consideration of the application to the ground vibration and then its green function is derived. The wave velocity and excess attenuation are investigated by the Fourier transform of the green function and compared with the usual results. As, in the actual system, the system parameters are mostly unknown, we present an estimate of the system parameters in which the above green function is utilized with the measurements of the response wave. The excess attenuation can be evaluated from the estimated parameters and the amplitude of the vibration is estimated from the above excess and geometrical attenuation. Finally, it is evident from the experimental results that the parameters of the actual ground vibration system may be estimated by this method.
Languages
jpn
Resource Type
departmental bulletin paper
Publishers
山口大学工学部
Date Issued
1980
File Version
Version of Record
Access Rights
open access
Relations
[ISSN]0372-7661
[NCID]AN00244228
Schools
工学部