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STUDY ON NATURAL VIBRATION CHARACTERISTICS BASED ON THE COUPLED WAVE THEORY OF SPRING SUPPORTED ELASTIC PIPES AND FLUIDS

机译:基于弹簧支撑弹性管和流体耦合波理论的自然振动特性研究

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A gradient of a blood flow velocity on the surface of a blood vessel is one of the clinical medicine concerns from the view point of prevention of the arteriosclerosis. In previous study, we formulated a relationship between the pressure and a flow velocity based on the coupled wave theory of elastic pipes and Newtonian fluids. In addition, a flow velocity distribution and a wall shear stress are estimated by using the blood pressure data, which are non-invasively obtained by the tonometry method. This method is quasi-analytical method to apply the coupled wave theory for industrial flow field inside steel pipes proposed by Urata to blood vessel, and has the advantage of systematic estimator compared with the numerical calculation. However, the coupled wave theory has applied to the elastic pipes that were assumed to be infinitely long. In addition, a single wave was assumed to be dominant within the elastic pipes and the Newtonian fluids. Therefore, in order to apply various length vessels in clinical field, the boundary of the blood vessels that varies from site to site, and the natural vibration characteristics that depend on the boundary conditions, could not be reflected in the wall shear stress estimation. In general, in order to solve the forced vibration with the boundary condition, it is necessary to clarify natural frequency and natural mode as natural vibration characteristics of structure. In this study, we introduce the spring supported elastic pipes to the coupled wave theory and formulated a relationship between the natural vibration characteristics and the boundary conditions. In this proposed method, the spring-supported elastic pipe has a feature that can be treated as an arbitrary boundary condition of an artery by giving an appropriate spring coefficients. Therefore, it is easy to apply to various types of blood vessels clinically. By investigating the natural vibration characteristics of blood vessels that varies from site to site, it may be possible to clarify fluctuations of blood flow in response to blood pressure with some frequency-bands. In addition, natural angular frequencies and natural modes of the spring supported elastic pipes and the Newtonian fluids were estimated for general blood vessel based on the coupled wave theory. In the result, the natural angular frequencies and the natural modes that reflect the clinical vibration characteristics to some extent can be estimated. On the other hand, particular modes may not reflect boundary condition, and further examination of the relationship between natural vibration characteristics and boundary condition is needed.
机译:血液血管表面上的血液流速的梯度是从预防动脉硬化的视角的临床医学问题之一。在先前的研究中,我们根据弹性管和牛顿流体的耦合波理论制定了压力与流速之间的关系。另外,通过使用血压数据来估计流速分布和壁剪切应力,这些血压数据通过纯度化方法不侵入地获得。该方法是将钢管内部钢管内工业流场的耦合波理论应用于血管的准分配方法,与数值计算相比,系统估算器的优点。然而,耦合波理论已经施加到假定为无限长的弹性管。此外,假设单波在弹性管和牛顿流体内部是显着的。因此,为了在临床领域应用各种长度血管,从位点到现场变化的血管的边界以及取决于边界条件的自然振动特性,不能反映在壁剪切应力估计中。通常,为了用边界条件解决强制振动,有必要澄清固有频率和自然模式作为结构的自然振动特性。在这项研究中,我们将弹簧支撑的弹性管引入耦合波理论并配制自然振动特性与边界条件之间的关系。在该提出的方法中,弹簧支撑的弹性管具有可以通过提供适当的弹簧系数作为动脉的任意边界条件的特征。因此,临床易于申请各种类型的血管。通过研究从现场变化的血管的自然振动特性,可以澄清血液流动的波动与一些频带的血压。另外,基于耦合波理论,估计了弹簧支撑的弹性管的自然角频率和自然模式和牛顿流体的一般血管估计。结果,可以估计自然角频率和在一定程度上反映临床振动特性的自然模式。另一方面,特定模式可能不反映边界条件,需要进一步检查自然振动特性和边界条件之间的关系。

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