2014
DOI: 10.1007/s00348-014-1832-3
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Determination of secondary flow morphologies by wavelet analysis in a curved artery model with physiological inflow

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Cited by 18 publications
(21 citation statements)
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“…Even biological organisms contain curved 'pipes' which constitute, for instance, respiratory and vascular systems. In these cases the interest lies in understanding the influence that the vortical structures, formed due to the secondary flow, have on the circulation of fluid (Bulusu, Hussain & Plesniak 2014). In addition, the flow inside bent pipes is important for the research on hydrodynamic stability and transition to turbulence.…”
mentioning
confidence: 99%
“…Even biological organisms contain curved 'pipes' which constitute, for instance, respiratory and vascular systems. In these cases the interest lies in understanding the influence that the vortical structures, formed due to the secondary flow, have on the circulation of fluid (Bulusu, Hussain & Plesniak 2014). In addition, the flow inside bent pipes is important for the research on hydrodynamic stability and transition to turbulence.…”
mentioning
confidence: 99%
“…The combination of the two stent configurations when implanted in the test section, as shown in Figure 1d, embodied an idealized Type IV fractured stent following the classifications of Jaff et al [36] and Popma et al [31]. Our previous publications, Glenn et al [22], Bulusu and Plesniak [13] and Bulusu et al [23], can be referenced for further details on our experimental conditions, wherein we reported the PIV post-processing routines, the final window size and overlap, the pulse delays, the number of image pairs acquired toward phase-averaging and statistical convergence, the dynamic spatial range (DSR) and the dynamic velocity range (DVR) that varies with discrete instances of time in the pulsatile inflow waveform. The above information is summarized in Table 1 for succinctness.…”
Section: Stent Geometry and The Idealized Type IV Stent Fracturementioning
confidence: 99%
“…The details of the implementation of the CWT algorithm, the idea of Shannon entropy as a measure of the optimum scale of the wavelet basis function and several results of two-dimensional vortical patterns have been reported in Bulusu and Plesniak [13] and Bulusu et al [23]. A brief mathematical discussion is presented in the Section 4, to convey our use of Shannon entropy and its application to data filtering, compression and deconvolution.…”
Section: Continuous Wavelet Transform Using the Ricker Waveletmentioning
confidence: 99%
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