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Titlebook: Biomechanical Transport Processes; Florentina Mosora (Professor of Biophysics and Bio Book 1990 Springer Science+Business Media New York 1

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期刊全稱Biomechanical Transport Processes
影響因子2023Florentina Mosora (Professor of Biophysics and Bio
視頻videohttp://file.papertrans.cn/188/187920/187920.mp4
學科分類NATO Science Series A:
圖書封面Titlebook: Biomechanical Transport Processes;  Florentina Mosora (Professor of Biophysics and Bio Book 1990 Springer Science+Business Media New York 1
Pindex Book 1990
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Stiffening of the Cardiac Wall by Coronary Blood Volume Increase: A Finite Element Simulationular mechanics. The spongy material is composed of incompressible solid (myocardial tissue) and incompressible fluid (coronary blood). The model is axisymmetric and allows for finite deformation, including torsion around the axis of symmetry. The total stress in the tissue is the sum of the intramyo
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Steady Flows and Instabilities in Collapsible Tubesngitudinal wall tension and energy loss through flow separation. The existence and stability of steady flows are analysed to determine under what external conditions self-excited oscillations may occur.
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Flow in Pipes with Varying Cross Sectionsow conditions are discussed. Asymptotic solutions of the basic equations, with respect to inherent parameters, are given. Weakly non-linear effects are included. The predicted flow fields are generally in accordance with observations.
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Numerical and Experimental Analysis of Carotid Artery Blood Flowned with flow visualization studies and laser-Doppler velocity measurements. As curvature effects are expected to be important in a bifurcation, first the steady flow development in a curved tube was investigated. From a detailed analysis of steady flow in a three-dimensional model of the carotid ar
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Internal Flows with Moving Boundaries and Applications in Ventricular Ejectionc geometry. The scope of the present study is to predict the distribution of the local flow quantities inside the left ventricle of the heart. The exact inviscid or viscous flow equations are transformed in curvilinear boundary fitted coordinate systems in order to have arbitrarily moving boundaries
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