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Triangle of Koch

The AV node is a subendocardial right atrial construct that is located within a fibrous stroma in the triangle of Koch. It is connected to both sympathetic and parasympathetic nerves. The bimdle of His arises from the distal section of the AV node and goes to the summit of the... [Pg.493]

Fig. 4.73 The landmarks of the triangle of Koch are superimposed on the exposed right atrial cavity. The relationship of these structural landmarks to the coronary sinus is seen, (from Ho S Understanding arial anatomy Implications for atrial fibrillation ablation. In Cardiology International for a global perspective on cardiac care. London, Greycoat Publishing 2002. pp sl7-s20)... Fig. 4.73 The landmarks of the triangle of Koch are superimposed on the exposed right atrial cavity. The relationship of these structural landmarks to the coronary sinus is seen, (from Ho S Understanding arial anatomy Implications for atrial fibrillation ablation. In Cardiology International for a global perspective on cardiac care. London, Greycoat Publishing 2002. pp sl7-s20)...
Fig. 14a-c. Mathematical models of dendritic/fractal systems a) Bifurcation of a line segment with connectivity paths to define Cantor dust, b) Bifurcation of a triangle (two-dimensions) to define Koch snowflakes, c) Fitting of a sphere (three-dimensional) to define a series of infinite nesting spheres... [Pg.220]

Fig. 7.2. Ionization probability (in arbitrary units) versus field strength for hydrogen Rydberg atoms prepared in states 63 < no < 69 and irradiated with three different electromagnetic fields of firequencies 30 MHz (triangles), 1.5GHz (squares) and 9.9 GHz (circles). The full line connecting the 30 MHz data is drawn to guide the eye. The data for this figure were compiled from Bayfield and Koch (1974). Fig. 7.2. Ionization probability (in arbitrary units) versus field strength for hydrogen Rydberg atoms prepared in states 63 < no < 69 and irradiated with three different electromagnetic fields of firequencies 30 MHz (triangles), 1.5GHz (squares) and 9.9 GHz (circles). The full line connecting the 30 MHz data is drawn to guide the eye. The data for this figure were compiled from Bayfield and Koch (1974).
From an analogous procedure to that which has been used for the formation of the graph of Van der Waerden function from an isosceles triangle, it is possible to obtain Koch s snowflake (Fig. 3). For this purpose, sides of an isosceles triangle are divided into three equal parts. Then the middle parts are rejected, and above them small houses are built up. [Pg.102]

Calculate the fractal dimension of the Koch curve in Fig. 1.27 with the center third of each segment replaced by three sides of a square (instead of two sides of a triangle as discussed in Section 1.4). [Pg.40]

Snowflake) To construct the famous fractal known as the von Koch snowjlake curve, use an equilateral triangle for. Then do the von Koch procedure of Figure 11.3.1 on each of the three sides. [Pg.418]

Sierpenski triangle and the Koch snowflake are the best known representatives of fractal community (Figure 13.16). The iterations are repeated an infinite number of times and eventually a very simple fractal arises. [Pg.357]

Koch, G. H. and Beavers, J. A., Xaboratoiy and Field Evaluation of Materials for Flue Gas Sulfurization Systems, Proceedings of the Seventh Symposium on Flue Gas Desulfurization, Paper No. 2D, U.S. Enviromnental Protection Agency, Research Triangle Park, NC, 1982. [Pg.752]


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See also in sourсe #XX -- [ Pg.493 ]

See also in sourсe #XX -- [ Pg.520 ]




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