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Area rectangles

This means that the sum of the exchange areas associated with a surface in an enclosure must be same as the area of that surface. The principle of the summation rule may be extended to other geometries such as, for example, radiation from a vertical rectangle (area 1) to an adjacent horizontal rectangle (area 2), as shown in Figure 9.40iii, where they are joined to a second horizontal rectangle of the same width (area 3). In effect area 3 is an extension of area 2 but has a different view factor. [Pg.454]

Comparisons of the accuracy and efficiency for three numerical procedures, the direct summation, DC-FFT-based method and MLMI, are made in this section. The three methods were applied to calculating normal surface deformations at different levels of grids, under the load of a uniform pressure on a rectangle area 2a X 2fo, or a Hertzian pressure on a circle area in radius a. The calculations were performed on the same personal computer, the computational domain was set as -1.5a=Sx 1.5a and -1.5a=Sy 1.5a, and covered... [Pg.124]

Fig. 4—Comparison of relative error for different schemes, (a) A comparison of relative errors for a uniform pressure on a rectangle area 2a X 2b, in which the multi-summation is calculated via DS, FFT, and MLMI, and 1C is determined through bilinear interpolation based scheme, (b) A comparison of relative errors for a uniform pressure on a rectangle area 2ax2fa, in which the multisummation is calculated via DS and 1C is determined through the Green, constant, and bilinear-based schemes, (c) A comparison of relative errors for a Hertzian pressure on a circular region in radius a, in which the multi-summation is calculated via DS, and 1C is determined through the Green, constant, and bilinear-based schemes. Fig. 4—Comparison of relative error for different schemes, (a) A comparison of relative errors for a uniform pressure on a rectangle area 2a X 2b, in which the multi-summation is calculated via DS, FFT, and MLMI, and 1C is determined through bilinear interpolation based scheme, (b) A comparison of relative errors for a uniform pressure on a rectangle area 2ax2fa, in which the multisummation is calculated via DS and 1C is determined through the Green, constant, and bilinear-based schemes, (c) A comparison of relative errors for a Hertzian pressure on a circular region in radius a, in which the multi-summation is calculated via DS, and 1C is determined through the Green, constant, and bilinear-based schemes.
One of the key issues of mechanical behavior of multicomponent materials such as TPV is the stmcture and properties of the interface regions. The phase image in Figure 20.1 Id shows a part of TPV sample with few mbber domains surrounded by iPP matrix. An extended rectangle area outlined with a white dotted box includes several interfaces between mbber domains and the plastic matrix. Examination of the interfaces is a challenging task and one possible approach is AFM-based... [Pg.569]

Analyzing the equations of PFR, CSTR, and batch reactors represented by Equations 16.1-16.3, one notes that the area under the curve AC represents the integral in the PFR equation, whereas the rectangle area ABCD represents the CSTR equation. The rate related to the outlet concentration in the CSTR is equal to the average concentration in the tank, because perfect mixture is considered. [Pg.372]

Proof of Proposition I.2.I It sufflces to prove the assertion for a domain D which has the form of an infinitesimal rectangle. It is well known that the change of the rectangle area under a shift is measured by the determinant of the Jacobi transformation matrix. Consequently, it suffices to calculate this determinant for an infinitesimal transformation... [Pg.24]

Fig. 1 Fluorescent imaging of microtubules in CHO cells using 405 nm photoactivatable tetrazole 55 in the presence or in the absence of a fumarate-modified docetaxel 56. The rectangle area were illuminated with the 405-nm laser for the indicated time... Fig. 1 Fluorescent imaging of microtubules in CHO cells using 405 nm photoactivatable tetrazole 55 in the presence or in the absence of a fumarate-modified docetaxel 56. The rectangle area were illuminated with the 405-nm laser for the indicated time...
In this framework, the model of maintained component is shown in Figure 3. The component degradation process is divided into k stages, this process is shown in the grey rectangle area in Figure 3. The time distribution of each level is assumed to be an exponential distribution with rate when the component deteriorates to level k, it may cause an accident. [Pg.1229]

Recall equation for finding the area of a rectangle area = length X width... [Pg.14]


See other pages where Area rectangles is mentioned: [Pg.91]    [Pg.211]    [Pg.183]    [Pg.197]    [Pg.124]    [Pg.474]    [Pg.920]    [Pg.1158]    [Pg.538]    [Pg.217]    [Pg.859]    [Pg.859]    [Pg.859]    [Pg.859]    [Pg.859]    [Pg.859]    [Pg.983]    [Pg.34]    [Pg.44]    [Pg.495]    [Pg.378]   
See also in sourсe #XX -- [ Pg.2 , Pg.109 ]

See also in sourсe #XX -- [ Pg.2 , Pg.109 ]




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