首页> 外文期刊>International Communications in Heat and Mass Transfer >Simulations of unsteady blood flow through curved stenosed channel with effects of entropy generations and magneto-hydrodynamics
【24h】

Simulations of unsteady blood flow through curved stenosed channel with effects of entropy generations and magneto-hydrodynamics

机译:通过凸起的熵和磁力流体动力学效应的弯曲稳定通道模拟非定常血流

获取原文
获取原文并翻译 | 示例
           

摘要

This research study explores the effects of entropy generations on the pulsatile blood flow through a w-shape curved stenosed channel. The mathematical formulations of this physical problem are derived from the couple equations of momentum and energy. These equations are first normalized, and then solved numerically using the explicit finite difference technique. Subsequently, the solutions of these equations are utilized in the calculation of the Bejan number (Be) and entropy generations (N_G). To simplify this problem, a few assumptions are taken into consideration; for instance, a mild stenotic condition is assumed in order to reduce the order of differential equations. The results are based on various velocity graphs sketched under the influence of the curvature (R_C) and magnetic (M) parameters. The magnitude of velocity as well as streamline profiles are highly affected due to the curvature effects of channel wall. The results demonstrate that the value of Bejan (Be) number is highly influenced by increasing the value of curvature parameter (R_C) as depicted in the graphs. Similarly, the shape of velocity profile reduces to symmetric in the unbent vessel. Moreover, it is also observed that the magnitude of velocity has decelerated in the presence of magnetic field.
机译:该研究研究探讨了通过W形弯曲的狭窄通道探讨了熵几代对脉动血流的影响。该物理问题的数学制剂源自动量和能量的夫妻方程。这些等式首先是归一化的,然后使用明确的有限差分技术在数值上进行解决。随后,在计算Bejan号(BE)和熵代(N_G)的计算中使用这些等式的解决方案。为了简化这个问题,考虑了一些假设;例如,假设轻度狭窄条件以减少微分方程的顺序。结果基于在曲率(R_C)和磁性(M)参数的影响下绘制的各种速度图。由于通道壁的曲率效应,速度的大小以及流线谱的幅度非常受影响。结果表明,通过增加图表所示的曲率参数(R_C)的值,BEJAN(BE)数量的值受到高度影响。类似地,速度分布的形状减少到不注不良的血管中的对称。此外,还观察到,在磁场存在下,速度的大小已经减速。

著录项

相似文献

  • 外文文献
  • 中文文献
  • 专利
获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号