A two-dimensional numerical study of peristaltic contractions in obstructed ureter flows

被引:9
|
作者
Najafi, Z. [1 ]
Schwartz, B. F. [2 ]
Chandy, A. J. [3 ]
Mahajan, A. M. [1 ]
机构
[1] Univ Akron, Dept Biomed Engn, Akron, OH 44325 USA
[2] Southern Illinois Univ, Div Urol, Sch Med, Springfield, IL USA
[3] Indian Inst Technol, Dept Mech Engn, Bombay, Maharashtra, India
关键词
Peristaltic flows; ureter flows; kidney stones; computational fluid dynamics; MOTION;
D O I
10.1080/10255842.2017.1415333
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
The flow of urine from the kidneys to the bladder is accomplished via peristaltic contractions in the ureters. The peristalsis of urine through the ureter can sometimes be accompanied, more specifically, obstructed to a certain degree, by entities such as kidney stones. In this paper, 2D axisymmetric computational fluid dynamics simulations are carried out using the commercial code ANSYS FLUENT, to model the peristaltic movement of the ureter with and without stone. The peristaltic movement was assumed to be a sinusoidal wave on the boundary of the ureter with a specific physiological velocity. While the first part of the study considers flow in the ureter with prescribed peristaltic contractions in absence of any obstruction, the second part compares the effect of varying obstructions (0, 5, 15, and 35%) in terms of spherical stones of different sizes. Pressure contours, velocity vectors, and profiles of pressure gradient magnitudes and wall shear stresses are presented along one bolus of the ureter, during contraction and expansion of the ureteral wall, in order to understand backflow, trapping and reflux phenomena, as well as monitor the health of the ureteral wall in the presence of any obstruction. The 35% ureteral obstruction case resulted in a significant backflow at the inlet in comparison to the other cases, and also a wall shear stress that was up to 20x larger than the case without any obstruction.
引用
收藏
页码:22 / 32
页数:11
相关论文
共 50 条
  • [41] Numerical Study of Two-Dimensional Freezing in an Annulus
    Sablani, S. S.
    Venkateshan, S. P.
    Sastri, V. M. K.
    JOURNAL OF THERMOPHYSICS AND HEAT TRANSFER, 1990, 4 (03) : 398 - 400
  • [42] Numerical study of two-dimensional focusing waves
    Jin-Xuan, Li
    Shu-xue, Liu
    Hong, Keyyong
    CHINA OCEAN ENGINEERING, 2008, 22 (02) : 253 - 266
  • [43] NUMERICAL STUDY OF TWO-DIMENSIONAL TURBULENT JETS
    Abdel-Salam, Tarek
    Micklow, Gerald
    Williamson, Keith
    PROCEEDINGS OF THE ASME FLUIDS ENGINEERING DIVISION SUMMER CONFERENCE, VOL 1, PTS A AND B, 2006, : 249 - 255
  • [44] THE NUMERICAL TREATMENT OF THE BOUNDARY REQUIREMENTS OF ONE-DIMENSIONAL AND TWO-DIMENSIONAL NONSTATIONARY FLOWS
    ROTT, W
    ZEITSCHRIFT FUR ANGEWANDTE MATHEMATIK UND MECHANIK, 1984, 64 (04): : T221 - T222
  • [45] Streamline topologies of two-dimensional peristaltic flow and their bifurcations
    Jimenez-Lozano, Joel
    Sen, Mihir
    CHEMICAL ENGINEERING AND PROCESSING-PROCESS INTENSIFICATION, 2010, 49 (07) : 704 - 715
  • [47] The structure of parallel layers in steady two-dimensional magnetohydrodynamic flows in sudden duct expansions and contractions
    S. Aleksandrova
    S. Molokov
    Theoretical and Computational Fluid Dynamics, 2012, 26 : 29 - 35
  • [48] Lie algebra contractions on two-dimensional hyperboloid
    Pogosyan, G. S.
    Yakhno, A.
    PHYSICS OF ATOMIC NUCLEI, 2010, 73 (03) : 499 - 508
  • [49] Lie algebra contractions on two-dimensional hyperboloid
    G. S. Pogosyan
    A. Yakhno
    Physics of Atomic Nuclei, 2010, 73 : 499 - 508
  • [50] Separation of Variables and Contractions on Two-Dimensional Hyperboloid
    Kalnins, Ernie
    Pogosyan, George S.
    Yakhno, Alexander
    SYMMETRY INTEGRABILITY AND GEOMETRY-METHODS AND APPLICATIONS, 2012, 8