质量比和阻尼比对不同工况下圆柱涡激振动的影响

基于流体计算软件STAR-CCM+中重叠网格和DFBI技术,在Re=150,UR=5条件下对单圆柱及串列不等直径圆柱涡激振动进行数值模拟。模拟中分别在较大范围内改变质量比(1～300)和阻尼比(0～1),获得了各工况下圆柱振动响应及受力与质量比和阻尼比的关系,分析了质量比和阻尼比对圆柱振动的影响及联系。结果表明：从整体来看,圆柱振动幅值和阻力随质量比和阻尼比的增加而降低,升力呈先升后降趋势。在小质量比下(m^*<20),圆柱振幅和受力受质量比和阻尼比影响较大,并随两参数的变化而快速变化;在较大质量比下,圆柱振幅和受力趋于稳定,几乎不再受质量比和阻尼比影响,流固耦合效应变弱。此外,还将参数m^*ζ值相同而m^*和ζ不同的圆柱响应数据进行对比,得出在低雷诺数下,相同m^*ζ的圆柱涡激振动响应呈相同的趋势。     

基于一种固体区域迭代算法的圆柱涡激振动数值计算

利用Fluent平台的用户自定义程序（UDF）以及动网格模型,实现了圆柱运动方程的一种迭代求解算法,分别对层流、湍流状态下,弹性支承圆柱体在一定约化速度下的涡激响应进行了数值模拟,探讨了不同阻尼比对涡激响应的影响。结果表明：采用该迭代求解算法对弹性支承圆柱涡激振动的预测结果较为合理;随着阻尼比的逐渐增加,初始支振幅、升阻力系数时程曲线将由多频率拍振,最终变为单一频率主导的振动,且涡激振幅逐渐减小;除了质量-阻尼比联合参数m*ζ外,阻尼比ζ本身也应作为一个重要的涡激影响参数单独进行考量。     

不同质量比对刚性圆柱体涡激振动振幅的影响

涡激振动发电装置是一种能够捕获浅海区域低流速海流能的新型能源装置,为了在不同海况下均能高效地对能量进行转换,需要对振动参数进行探讨,因此本文对质量比在振动响应和能量方面进行了分析。结合尾流振子模型和结构振动模型,得到双自由度涡激振动耦合模型,将Stappenbelt实验设置输入该模型,模型计算结果与其实验结果吻合,验证了模型的正确性。通过对中低质量比、超低质量比和高质量比三种条件下的柱体涡激振动响应进行分析,结果表明：中低质量比条件下,振幅和频率锁定区间宽度随质量比增加而减小;超低质量比条件下,顺流向无量纲振幅接近1,无法忽略,双向最大振幅发生约化速度Ur=6附近;高质量比条件下,最大振幅所对应的约化速度随着质量比的增加而增加,顺流向第二次波峰消失,横向出现两次波峰。     

基于模型试验的实尺度立管涡激振动响应预报方法研究

为了研究立管涡激振动模型试验与实尺度立管涡激振动响应之间的相互关系问题,文章从模型试验的相似理论出发,基于涡激振动预报方法的理论分析;通过对模型试验中按照相似理论换算得到的流速进行调整的方法,改变模型立管的涡激振动响应,并逼近实尺度立管的涡激振动响应.结果表明:通过调整试验流速,提高试验的雷诺数,可以使立管模型的涡激振动响应模态数、无量纲振幅RMS(A/D)响应与实尺寸立管很好地符合.针对不同的缩尺比模型,给出了立管模型试验流速与其模拟的真实流速之间的对应关系式.     

计及海底井口影响的隔水管涡激振动响应特性试验

在靠近海底井口位置,隔水管周围流场受井口系统的影响发生变化,流固耦合下涡激振动可能诱发隔水管在横流向(CF方向)更为剧烈的振动。为了研究受管土装置影响的隔水管涡激振动响应特性,使用自主设计的管土装置模拟海底井口,采用8 m柔性立管,进行了均匀流下单管和受管土装置影响的涡激振动对比试验。试验通过FBG光纤应变片测得应变信息,使用模态叠加法、FFT变换处理分析试验数据,对比分析2组隔水管的主导频率、应变时历与幅值谱、无因次振幅以及激励力系数等参数沿管径的分布情况。结果发现管土装置影响下,隔水管主导频率减小;CF方向涡激振动增大,振幅沿径向呈非对称特征;涡激振动振幅更大,隔水管受流场的激励与阻尼更为剧烈。     

附加旋转圆柱涡激振动发电装置能量获取性能研究

应用基于嵌入式迭代浸入边界法,数值模拟了附加旋转圆柱的海流能利用装置的涡激振动,研究了能量利用效率CP,harness随俘能阻尼比ζharness、附加圆柱的无量纲转速α和方位角θ的变化规律,得到了能量利用效率优化参数组合。进一步研究了能量利用效率随组合参数α/θ的变化规律,给出了拟合关系式,定性分析了拟合公式系数随影响参数的变化规律。     

图解法预报悬跨管道涡激振动响应

利用水动力经验模型,用简易的图解法预报不同功能载荷和边界条件下的深水悬跨管道涡激振动响应频率和振幅.分析内流流速、阻尼和管土耦合作用等因素对涡激振动响应及锁定范围的影响.指出对于低流速内流,特别是有效张力比较大的时候,内流流速对结构固有频率影响很小;管土耦合边界对悬跨振动响应的主要作用在于减小结构固有频率和提高阻尼,有利于减少疲劳累积损伤预报值.     

低质量-阻尼因子圆柱体的涡激振动预报模型

本文考查了在均匀来流中作横向振荡的圆柱体与周围流体之间的能量转移,由此建立了基于受迫振荡实验数据的弹性支撑圆柱体在均匀流中的涡激振动响应预报模型.根据此模型,分析了低质量-阻尼因子圆柱体的涡激振动响应特性.就水中圆柱体涡激振动响应特性相关的几个关键性问题进行了深入的讨论,包括响应振幅的决定因素、附加质量对锁定范围及响应频率的影响.正确理解这些问题对于深水立管涡激振动响应的有效预报至关重要.     

两自由度不同截面形式柱体涡激振动的CFD数值模拟

文章采用计算流体力学（CFD）方法,结合SST k-棕湍流模型,对低质量比柱体进行两自由度涡激振动数值模拟,得到了柱体升力、曳力系数的时程曲线,并观察了柱体进入锁振状态的幅值变化,研究了不同截面形式柱体在外流速处于0.1-1.0 m/s范围内的振动响应。将圆柱体在不同流速下两向振动的CFD数值模拟与实验数据进行比较,得到了较为满意的结果。通过分析不同截面柱体在不同外流速下的振动幅值发现,带有抑振装置的柱体截面形式能够有效地减小涡激振动,其中,板状截面柱体抑振效果较好。     

参激振动对顺应式垂直通路立管涡激振动的影响

顺应式垂直通路立管(CVAR)是目前处于研究阶段的一种新型的立管类型,在海流作用下产生涡激振动,在平台垂荡运动作用下产生参数激励振动。为了研究参数激励的影响,本文引入尾流振子模型模拟漩涡脱落对立管的作用,同时考虑浮式平台升沉运动产生的参数激励,建立了CVAR参激-涡激联合振动方程,获取联合作用下的动力响应,并与纯涡激振动响应进行对比。结果表明,在相同的流速下CVAR中部涡激振动幅值最大,流速的增大会导致涡激振动的频率增大,发生高阶锁振,高阶锁振振动幅值比低阶锁振振动幅值小。考虑参数激励之后,较纯涡激振动而言,立管的振动幅值增大;当参激频率与涡激振动频率接近时,立管的振动幅值最大。     

Experimental investigation on vortex-induced force of a Steel Catenary Riser under in-plane vessel motion

A method to identify vortex-induced forces and coefficients from measured strains of a Steel Catenary Riser (SCR) undergoing vessel motion-induced Vortex-induced Vibration (VIV) is proposed. Euler–Bernoulli beam vibration equations with time-varying tension is adopted to describe the out-of-plane VIV responses. Vortex-induced forces are reconstructed via inverse analysis method, and the Forgetting Factor Least Squares (FF-LS) method is employed to identify time-varying vortex-induced force coefficients, including excitation coefficients and added mass coefficients. The method is verified via a finite element analysis procedure in commercial software Orcaflex. The time-varying excitation coefficients and added mass coefficients of an SCR undergoing vessel motion-induced VIV are investigated. Results show that vessel motion-induced VIV is excited at the middle or lower part of the SCR and in the acceleration period of in-plane velocity, where most of the excitation coefficients are positive, while during the deceleration period, the excitation coefficients becomes too small to excite VIVs. Parameter γ [1] has strong correlation with excitation coefficients. In addition, time-varying tensions contribute significantly to the variations of added mass coefficients under the condition that the ratio of dynamic top tension to pretension exceeds the range of 0.7–1.3. Moreover, chaotic behaviors are observed in vortex-induced force coefficients and are more evident with the increase of vessel motion velocity. This behavior may attribute to the randomness existing in in-plane velocity and its coupling with out-of-plane vibrations.     

带有凹陷的环肋圆柱壳水下声振特性分析

为研究凹陷对环肋圆柱壳水下振动与声辐射的影响,采用结构有限元耦合流体边界元方法,通过FOR TRAN代码计算流体附加质量和附加阻尼,用DMAP代码将附加质量和附加阻尼矩阵同结构质量和结构阻尼矩阵叠加,实现了流固耦合计算,得到了在不同凹陷范围、凹陷深度、凹陷位置,以及力作用点与凹陷的相对位置时,圆柱壳的水下均方法向速度级和辐射声功率级频响曲线。分析结果表明:当力的作用点不在凹陷位置时,凹陷对圆柱壳的水下振动与辐射噪声影响很小,可以忽略;当力的作用点在凹陷位置时,带有凹陷的圆柱壳水下均方法向速度级和辐射声功率级的分贝值明显高于无凹陷时的情形,曲线峰值相差达4 dB。因此,在对带有凹陷的环肋圆柱壳进行试验研究时,应尽量避免激励力作用在凹陷位置,这样得到的结果会更准确。     

稳定流作用下海底悬跨管线涡激振动研究

讨论了目前用于海底悬跨管线涡激振动预报的主要数值模型,针对海底管线悬跨段涡激振动问题编制了有限元分析程序,程序采用梁单元模拟管跨结构,动力响应计算方法采用VIVANA模型,模型控制方程采用Newton-Raphson迭代算法求解。采用Larsen,Koushan等人(2002)和Larsen,Baarholm等人(2004)给出的两组不同的用于确定升力曲线的参数曲线进行计算,将计算结果与Tsahalis(1984,1987)的模型实验结果进行了比较。结果表明本文的涡激振动模型能够预报间隙比e/D=∞时海底悬跨管线的涡激振动响应;采用Larsen,Koushan等人(2002)参数曲线得到的计算结果与间隙比e/D=∞时的实验结果符合较好,Larsen,Koushan等人(2002)参数曲线较Larsen,Baarholm等人(2004)参数曲线更适合于海底悬跨管线的涡激振动预报。     

Nonlinear dynamics of a submerged floating moored structure by incremental harmonic balance method with FFT

A submerged floating moored structure has a great potential in ocean engineering applications. The nonlinear dynamics of a submerged floating moored structure subjected to vertical excitation with possible slackness in the mooing system are investigated by incremental harmonic balance (IHB) method. Heaviside step function is introduced to describe the nonlinearity in axial stiffness arising from loss of mooring tension. The dimensionless governing equation is derived, and three parameters, frequency ratio η, damping ratio ζ and dimensionless net buoyancy W, are found to be independent. Due to the fact that the restoring force term is function of the unknown displacement and could barely be expressed in an explicit form of time, a fast Fourier transformation (FFT) is implemented in IHB method to simplify the Galerkin average procedure. Both stable and unstable solutions and both period-1 and bifurcated solutions are obtained by IHB method. The stability of the periodic solutions is investigated by Floquet theory. Parameter study is carried out. Results indicate that the system nonlinearity becomes stronger as dimensionless the net buoyancy W and damping ratio ζ decrease. A path to chaotic motions though a series of period doubling bifurcations is found. Multiple solutions are observed, and the domains of attraction are investigated by interpolated cell mapping (ICM) technique.     

基于多目标遗传算法的约束阻尼柱壳结构优化

文章为了改进被动约束阻尼柱壳结构的减振特性,解决引入约束阻尼的合理分布问题,提出了一种基于多目标遗传算法的优化设计方法。建立了以振动模态的前两阶损耗因子和引入约束阻尼材料总质量比为优化目标,以约束层、阻尼层厚度和粘弹性材料剪切模量为设计变量的多目标函数。利用遗传算法对 Pareto 最优进行优化选择,避免了对目标函数值的直接计算。通过分析和比较优化前后结构的模态振动频率变化以及幅频响应,表明引入质量太多会影响柱壳结构固有特性,而优化后结构能够避免太多的质量引入,并且具有更好的减振效果。     

Experimental and numerical study of the shielding effect of two tandem rough cylinders in flow-induce oscillation

The shielding effect of the downstream cylinder in flow induced oscillation (FIO) of two cylinders arranged in tandem is studied experimentally and numerically at Reynolds number 30,000 to 120,000. Both cylinders are in one degree-of-freedom, transverse-oscillations, and have turbulence stimulation in the form of selective surface roughness to expand FIO beyond vortex-induced vibration (VIV) into galloping. Shielding of the downstream cylinder has a negative effect on harnessing hydrokinetic energy. To study its effect and mechanics, selective cases are studied both numerically and experimentally and discussed to demonstrate the shielding effect on the downstream cylinder and understand its cause. The main conclusions are: (1) The shielding effect for the downstream cylinder shows a strong relation to the damping ratio. As the damping ratio increases, the shielding effect is mitigated. Additionally, the oscillation of the rear cylinder becomes stable and shows stable frequency. (2) In the VIV region, as the stiffness and natural frequency increase, the shielding effect decreases substantially. (3) In the VIV region, the vorticity of the vortices shedding from both the upper and the lower sides of the downstream cylinder does not accumulate enough due to the attraction by the vortices shed from the upstream cylinder, thus resulting in partial suppression of the oscillation on the downstream cylinder. (4) In the galloping region, the shielding effect for the downstream cylinder depends on whether the vorticity near the downstream cylinder is strengthened by the vortices generated by the shear layers of the upstream cylinder or weakened.