Nonlinear model on pulsatile flow of blood through a porous bifurcated arterial stenosis in the presence of magnetic field and periodic body acceleration

Ponalagusamy R.; Priyadharshini S.

首页> 外文期刊>Computer Methods and Programs in Biomedicine: An International Journal Devoted to the Development, Implementation and Exchange of Computing Methodology and Software Systems in Biomedical Research and Medical Practice >Nonlinear model on pulsatile flow of blood through a porous bifurcated arterial stenosis in the presence of magnetic field and periodic body acceleration

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Nonlinear model on pulsatile flow of blood through a porous bifurcated arterial stenosis in the presence of magnetic field and periodic body acceleration

机译：磁场存在下多孔分叉动脉狭窄血液脉动流动的非线性模型及周期性气体加速度

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Background and objective: Background and Objective: The motivation of cardiovascular modeling is to understand the haemodynamic and mechanical factors in the diagnosis and treatment of cardiovascular diseases. Several investigations have been carried out by many authors to understand the flow properties of blood in modelling blood flows in the circulatory system. In the present article, the pulsatile flow of Herschel-Bulkley fluid through a bifurcated arterial stenosis in a porous medium with magnetic field and periodic body acceleration has been investigated in view of understanding the role of rheological behaviour of blood, stenotic height, bifurcation angle, magnetic field and porosity of wall in the initiation and proliferation of cardiovascular diseases.

机译：None

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来源
《Computer Methods and Programs in Biomedicine: An International Journal Devoted to the Development, Implementation and Exchange of Computing Methodology and Software Systems in Biomedical Research and Medical Practice》 |2017年第1期|共11页
作者
Ponalagusamy R.; Priyadharshini S.;
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作者单位

Natl Inst Technol Dept Math Tiruchchirappalli Tamil Nadu India;

Natl Inst Technol Dept Math Tiruchchirappalli Tamil Nadu India;

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原文格式 PDF
正文语种 eng
中图分类计算技术、计算机技术;
关键词
Stenosis; Power law index; Consistency; Hartmann number; Darcy number; Plug core radius;

机译：狭窄;权力法指数;一致性;哈特曼号码;达西数;插头核心半径;

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3. Investigation of third-grade non-Newtonian blood flow in arteries under periodic body acceleration using multi-step differential transformation method [J] . M.HATAMI, S.E.GHASEMI, S.A.R.SAHEBI, 应用数学和力学（英文版） . 2015,第011期
4. Numerical study of flow and heat transfer during oscillatory blood flow in diseased arteries in presence of magnetic fields [J] . A. SINHA, J. C. MISRA 应用数学和力学：英文版 . 2012,第005期
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6. Pulsatile MHD flow of a Casson fluid through a porous bifurcated arterial stenosis under periodic body acceleration [J] . Ponalagusamy R., Priyadharshini S. Applied mathematics and computation . 2018,第期

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7. Gravity flow of pulsatile blood through a porous medium under periodic body acceleration and magnetic field in an inclined tube [J] . Tanveer Shakera, Rathod V. P. International journal of biomathematics . 2016,第2期

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9. Direct Numerical Simulation of Physiological Pulsatile Flow through Arterial Stenosis. [D] . Khair, Md. Abul. 2014

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12. Research on the Dynamics of Pulsatile Blood Flows in the Human Pulmonary Arterial System [R] . Lee, G. J., Stott, F. D., Marshall, R. M. 1959

机译：人肺动脉系统脉动血流动力学研究

Nonlinear model on pulsatile flow of blood through a porous bifurcated arterial stenosis in the presence of magnetic field and periodic body acceleration

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