首页> 外文会议>ASME/JSME/KSME Joint Fluids Engineering Conference >EFFICIENT GENERATION OF HIGH-REYNOLDS-NUMBER HOMOGENEOUS TURBULENCE BY DISTURBANCES COMPOSED OF TWO FREQUENCY COMPONENTS
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EFFICIENT GENERATION OF HIGH-REYNOLDS-NUMBER HOMOGENEOUS TURBULENCE BY DISTURBANCES COMPOSED OF TWO FREQUENCY COMPONENTS

机译:由两个频率分量组成的扰​​动有效地产生高雷诺数均质湍流

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We attempted to determine the number of frequency components required for efficient turbulence generation using a multi-fan type wind tunnel where 99 fans were driven to generate turbulence. In a previous study, a random-phase mode was applied, where an input signal composed of forty frequency components was fed to each fan with quasi-random phases. Using this driving mode, we achieved high-Reynolds-number homogeneous turbulence of Re_λ ~ 750 in a relatively short distance. In the present study, in order to understand the elementary process of the evolution, one single frequency or two frequencies were used, instead of forty. When using the single frequency, initial dominant spectral peaks remain at lower frequencies over the tunnel length. In the case of two frequencies, f_1 and f_2 (f_1 = n_1f_0 and f_2 = n_2f_0; n_1 < n_2), where n_1 and n_2 are integers, and f_0 is defined as the reciprocal of a basic input data period, the turbulence characteristics depend on the relation between n_1 and n_2. When n_1 and n_2 are not coprime (i.e., n_2 can be divided by n_1), dominant spectral peaks remain over the tunnel length as in the case of using a single frequency, but when coprime (i.e., n_2 cannot be divided by n_1), the spectral shape becomes relatively smooth with the initial dominant peaks disappearing. However, it was found that the development of turbulence is much slower for the two-frequency case than for the forty-frequency case.
机译:我们尝试使用多风扇型风洞来确定有效产生湍流所需的频率分量的数量,在多风型风洞中,有99个风扇被驱动以产生湍流。在先前的研究中,采用了随机相位模式,其中将由40个频率分量组成的输入信号以准随机相位馈入每个风扇。使用这种驱动模式,我们在相对较短的距离内获得了Re_λ〜750的高雷诺数均匀湍流。在本研究中,为了理解进化的基本过程,使用了一个单一频率或两个频率,而不是四十个。当使用单一频率时,在隧道长度上,初始的主要频谱峰值保持在较低的频率上。对于两个频率f_1和f_2(f_1 = n_1f_0和f_2 = n_2f_0; n_1 <n_2),其中n_1和n_2是整数,并且f_0被定义为基本输入数据周期的倒数,湍流特性取决于n_1和n_2之间的关系。如果n_1和n_2不是互质的(即n_2可以除以n_1),则在使用整个频率的情况下,在整个隧道长度上仍将保留频谱峰值,但是当使用互质时(即n_2不能除以n_1),光谱形状变得相对平滑,初始主峰消失。然而,已经发现,在两频情况下,湍流的发展要比在四频情况下慢得多。

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