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TECHNICAL PAPERS: Fluids/Heat/Transport

Wall Shear-Rate Estimation Within the 50cc Penn State Artificial Heart Using Particle Image Velocimetry

[+] Author and Article Information
Pramote Hochareon, Keefe B. Manning, Arnold A. Fontaine

The Pennsylvania State University, Department of Bioengineering, University Park, PA 16802

John M. Tarbell

The City College of New York, Department of Biomedical Engineering, New York, NY 10031

Steven Deutsch

The Pennsylvania State University, Department of Bioengineering, University Park, PA 16802

J Biomech Eng 126(4), 430-437 (Sep 27, 2004) (8 pages) doi:10.1115/1.1784477 History: Received July 28, 2003; Revised January 21, 2004; Online September 27, 2004
Copyright © 2004 by ASME
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References

DeVries,  W. C., Anderson,  J. L., Joyce,  L. D., Anderson,  F. L., Hammond,  E. H., Jarvik,  R. K., and Kolff,  W. J., 1984, “Clinical Use of the Total Artificial Heart,” N. Engl. J. Med., 310, pp. 273–278.
Bachmann,  C., Hugo,  G., Rosenberg,  G., Deutsch,  S., Fontaine,  A., and Tarbell,  J. M., 2000, “Fluid Dynamics of a Pediatric Ventricular Assist Device,” Artif. Organs, 24, pp. 362–372.
Magovern,  J. A., Pennock,  J. L., Campbell,  D. B., Pae,  W. E., Pierce,  W. S., and Waldhausen,  J. A., 1986, “Bridge to Heart Transplantation: The Penn State Experience,” J. Heart Transplant, 5, pp. 196–202.
Orvim,  U., Barstad,  R. M., Orning,  L., Petersen,  L. B., Ezban,  M., Hedner,  U., and Sakariassen,  K. S., 1997, “Antithrombotic Efficacy of Inactivated Active Site Recombinant Factor VIIa is Shear Dependent in Human Blood,” Arterioscler. Thromb. Vasc. Biol., 17, pp. 3049–3056.
Holme,  P. A., Orvim,  U., Hamers,  M. J., Solum,  N. O., Brosstad,  F. R., Barstad,  R. M., and Sakariassen,  K. S., 1997, “Shear-Induced Platelet Activation and Platelet Microparticle Formation at Blood Flow Conditions as in Arteries with a Severe Stenosis,” Arterioscler. Thromb. Vasc. Biol., 17, pp. 646–653.
Badimon,  L., Badimon,  J. J., Galvez,  A., Chesebro,  J. H., and Fuster,  V., 1986, “Influence of Arterial Damage and Wall Shear Rate on Platelet Deposition. Ex Vivo Study in a Swine Model,” Arteriosclerosis (Dallas), 6, pp. 312–320.
Phillips,  W. M., Brighton,  J. A., and Pierce,  W. S., 1972, “Artificial Heart Evaluation Using Flow Visualization Techniques,” Trans. ASAIO, 18, pp. 194–201.
Mann, K. A., 1985, “Fluid Dynamic Analysis of Newtonian and Non-Newtonian Fluids in a Penn State Ventricular Assist Device,” M.S. thesis, The Pennsylvania State University, University Park, PA.
Affeld, A., 1979, “The State of the Art of the Berlin Total Artificial Heart-Technical Aspects,” Assisted Circulation, F. Unger, ed., Springer-Verlag, New York, pp. 307–333.
Tarbell,  J. M., Gunshinan,  J. P., Geselowitz,  D. B., Rosenberg,  G., Shung,  K. K., and Pierce,  W. S., 1986, “Pulsed Ultrasonic Doppler Velocity Measurements Inside a Left Ventricular Assist Device,” ASME J. Biomech. Eng., 108, pp. 232–238.
Phillips,  W. M., Furkay,  S. S., and Pierce,  W. S., 1979, “Laser Doppler Anemometer Studies in Unsteady Ventricular Flows,” Trans. ASAIO, 25, pp. 56–60.
Baldwin,  J. T., Tarbell,  J. M., Deutsch,  S., Geselowitz,  D. B., and Rosenberg,  G., 1988, “Hot-Film Wall Shear Probe Measurements Inside a Ventricular Assist Device,” ASME J. Biomech. Eng., 110, pp. 326–333.
Baldwin, J. T., 1987, “Wall Shear Stress Measurements in the Penn State Ventricular Assist Device Using Hot-Film Anemometry,” M.S. thesis, The Pennsylvania State University, University Park, PA.
Baldwin,  J. T., Deutsch,  S., Geselowitz,  D. B., and Tarbell,  J. M., 1994, “LDA Measurements of Mean Velocity and Reynolds Stress Fields within an Artificial Heart Ventricle,” ASME J. Biomech. Eng., 116, pp. 190–200.
Kertzscher, U., Debaene, P., and Affeld, K., 2001, “New Method to Visualize and to Measure the Wall Shear Rate in Blood Pumps,” 4th International Symposium on Particle Image Velocimetry, Gottingen, Germany.
Raffel, M., Willert, C. E., and Kompenhans, J., 1998, Particle Image Velocimetry: A Practical Guide. Springer-Verlag, Berlin.
Keane,  R. D., and Adrian,  R. J., 1992, “Theory of Cross-Correlation Analysis of PIV Images,” Appl. Sci. Res., 49, pp. 191–215.
Adrian,  R. J., 1991, “Particle-Imaging Techniques for Experimental Fluid-Mechanics,” Annu. Rev. Fluid Mech., 23, pp. 261–304.
Crowe, C. T., Sommerfeld, M., and Tsuji, Y., 1998, Multiphase flows with droplets and particles. CRC Press, Boca Raton, FL.
Scarano,  F., 2002, “Iterative Image Deformation Methods in PIV,” Meas. Sci. Technol., 13, pp. R1–R19.
Scarano,  F., and Riethmuller,  M. L., 1999, “Iterative Multigrid Approach in PIV Image Processing with Discrete Window Offset,” Exp. Fluids, 26, pp. 513–523.
Roth,  G. I., and Katz,  J., 2001, “Five Techniques for Increasing the Speed and Accuracy of PIV Interrogation,” Meas. Sci. Technol., 12, pp. 238–245.
Hart,  D. P., 2000, “PIV Error Correction,” Exp. Fluids, 29, pp. 13–22.
Cox,  R. G., and Mason,  S. G., 1971, “Suspended Particles in Fluid Flow through Tubes,” Annu. Rev. Fluid Mech., 3, pp. 291–318.
Forliti,  D. J., Strykowski,  P. J., and Debatin,  K., 2000, “Bias and Precision Errors of Digital Particle Image Velocimetry,” Exp. Fluids, 28, pp. 436–447.
Huang,  H. T., Fiedler,  H. E., and Wang,  J. J., 1993, “Limitation and Improvement of PIV-1. Limitation of Conventional Techniques Due to Deformation of Particle Image Patterns,” Exp. Fluids, 15, pp. 168–174.
Abrahamson,  S., and Lonnes,  S., 1995, “Uncertainty in Calculating Vorticity from 2D Velocity Fields Using Circulation and Least-Squares Approaches,” Exp. Fluids, 20, pp. 10–20.
Lourenco,  L., and Krothapalli,  A., 1995, “On the Accuracy of Velocity and Vorticity Measurements with PIV,” Exp. Fluids, 18, pp. 421–428.
Hochareon, P., 2003, “Development of Particle Imaging Velocimetry (PIV) for Wall Shear Stress Estimation within a 50cc Penn State Artificial Heart Ventricular Chamber,” PhD thesis, The Pennsylvania State University, University Park, PA.
Wernet,  M. P., 2000, “Application of DPIV to study both steady state and transient turbomachinery flows,” Opt. Laser Technol., 32, pp. 497–525.
Christensen,  K. T., and Adrian,  R. J., 2002, “The velocity and acceleration signatures of small-scale vortices in turbulent channel flow,” J. Turbulence, 3, 023.
Kiesow,  R. O., and Plesniak,  M. W., 2003, “Near-wall physics of a shear-driven three-dimensional turbulent boundary layer with varying crossflow,” J. Fluid Mech., 484, pp. 1–39.
Hart,  D. P., 1998, “High-Speed PIV Analysis Using Compressed Image Correlation,” ASME J. Fluids Eng., 120, pp. 463–470.
Hart,  D. P., 1999, “Super-Resolution PIV by Recursive Local-Correlation,” J. Visualization, 10, pp. 1–10.
Hart, D. P., 1998, “The Elimination of Correlation Errors in PIV Processing,” 9th International Symposium on Applications of Laser Techniques to Fluid Mechanics, Lisbon, Portugal, 1998.
Westerweel,  J., 1994, “Efficient Detection of Spurious Vectors in Particle Image Velocimetry Data,” Exp. Fluids, 16, pp. 236–247.
Fikse, T. H., Rosenberg, G., Snyder, A. J., Landis, D. L., Hanson, K. L., Kern, S. E., Geselowitz, D. B., and Pierce, W. S., 1984, “Development and Verification of EVAD/Mock Loop System Model,” Frontiers of Engineering and Computing in Health Care-1984, Proceedings, Sixth Annual Conference-IEEE Engineering in Medicine and Biology Society, Los Angeles, CA.
Hochareon, P., Manning, K. B., Fontaine, A. A., Deutsch, S., and Tarbell, J. M., 2002, “Development of High Resolution Particle Image Velocimetry (PIV) for Use in Artificial Heart Research,” Proc. Second Joint Meeting of the IEEE-EMBS and BMES, Houston, TX, p. 276.

Figures

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Illustration of the perspective projection, the dark arrow on the image plane is the vector obtained from perspective projection, the dashed arrow (to the right of the image plane) is the correct projection of the displacement vector on the XY plane.
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PIV image (a) before and (b) after zero-masking.
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The illustration of the fluid centroid shift: the gray area represents the fluid region, the dashed square indicates the interrogation window for the vector at the center of the window, and the dashed arrow in each dashed box shows the vector location being shifted to the centroid of the fluid part of the interrogation window.
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Wall coordinate systems: S—surface, r—normal axis pointing into the fluid domain, t—tangential axis pointing in counter-clockwise direction, and O—origins. The imaged plane is 5 mm from the frontal edge.
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Four velocity fields used for the simulations: (a) a linear profile on a straight surface, (b) a quadratic profile on a straight surface, (c) a linear profile on a curved surface, and (d) a quadratic profile on a curved surface.
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Simulation of a linear boundary layer profile on a straight surface; dashed lines represent the results of zero masked images, dotted lines represent the results of non-zero masked images, and the numbers indicate the interrogation window size.
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The average velocity maps from the two measurement locations within the artificial heart chamber: (left) mitral view at 200 ms, (right) bottom view at 300 ms after the onset of filling.
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The wall displacement and wall shear-rate of the lateral wall (straight surface) of the mitral port obtained by two different interrogation window sizes.
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The wall displacement and wall shear-rate of the bottom wall (curved surface) of the main chamber obtained by two different interrogation window sizes.

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