Titlebook: Microcirculation in Fractal Branching Networks; Tatsuhisa Takahashi Book 2014 Springer Japan 2014 Fractal analysis.Microcirculation.Murray

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設(shè)想

Tatsuhisa Takahashites of movement of a substance from one location to another or the rates of the transformation of a substance from one chemical form to another. I shall thus deal with the planning of such experiments, with the calculation procedures involved, and with the interpretation and significance of the resu

Tremor

Tatsuhisa Takahashihe morphology or chemistry of these entities in brain. The unusual aspect of their occurrence in nervous tissue is their high concentration. Microtubules are seen in great numbers on electron microscopic examination of neurons. Tubulin concentrations in brain have been reported between 11% and over

到婚嫁年齡

HERE

Tatsuhisa Takahashitudied by workers interested in brain metabolism. Despite this, almost all our knowledge of the function of structurally bound multienzyme complexes in mitochondria has come from studies of mitochondria from liver and muscle. This is because as regards their purity and functional integrity preparati

Cursory

Tatsuhisa Takahashitudied by workers interested in brain metabolism. Despite this, almost all our knowledge of the function of structurally bound multienzyme complexes in mitochondria has come from studies of mitochondria from liver and muscle. This is because as regards their purity and functional integrity preparati

novelty

Branching Systems of Fractal Vascular Trees,ctal nature: self-similar branching patterns and recursive bifurcations. These branching networks have the increasing density of branches toward the terminals with decreases in branch radius to the –.th power: . is termed the fractal dimension. We have devised the primary expression . that provides

Jargon

A Theoretical Model for the Microcirculatory Network,thod for developing individual branches consecutively. The network is characterized by fractal principles, the geometric self-similarity of the recursive bifurcations (.) and a power relation of the branch length and radius (.). In this model, hemodynamic parameters, such as blood pressure, blood fl

Charlatan

粘連

,The F?hraeus–Lindqvist Effect on the Retinal Microcirculation,l was used to simulate the arteriovenous distributions of hemodynamic parameters within a dichotomously branching network. The distributions of vascular resistance and wall shear stress as a function of vessel diameter within the retinal microcirculatory network with the F?hraeus–Lindqvist effect ar