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However, it is possible that friction events from rubbing between fractured surfaces can be generated at low load levels also during the loading part of the cycle. This is depicted in the two correlation plots of Figure 5. In the plot at the bottom, these events are marked with a rectangle. It was decided that in addition to the previous filter, another filter based in load level should be added. Acoustic emission events were thus accepted only if they occurred at a load higher than 85% of the maximum load level of the test. [Pg.48]

This example shows the round particle in cell B,B with two possible nonbonded cutoffs. With the outer cutoff, the round particle interacts with both the rectangle and its periodic image. By reducing the nonbonded cutoff to an appropriate radius (the inner circle), the round particle can interact with only one rectangle—in this case, the rectangle also in cell B,B. ... [Pg.64]

Fig. 1. An amplified outline scheme of the making of various wiaes, alternative products, by-products, and associated wastes (23). Ovals = raw materials, sources rectangles = wines hexagon = alternative products (decreasing wine yield) diamond = wastes. To avoid some complexities, eg, all the wine vinegar and all carbonic maceration are indicated as red. This is usual, but not necessarily tme. Similarly, malolactic fermentation is desired in some white wines. FW = finished wine and always involves clarification and stabilization, as in 8, 11, 12, 13, 14, 15, 33, 34, followed by 39, 41, 42. It may or may not include maturation (38) or botde age (40), as indicated for usual styles. Stillage and lees may be treated to recover potassium bitartrate as a by-product. Pomace may also yield red pigment, seed oil, seed tannin, and wine spidts as by-products. Sweet wines are the result of either arresting fermentation at an incomplete stage (by fortification, refrigeration, or other means of yeast inactivation) or addition of juice or concentrate. Fig. 1. An amplified outline scheme of the making of various wiaes, alternative products, by-products, and associated wastes (23). Ovals = raw materials, sources rectangles = wines hexagon = alternative products (decreasing wine yield) diamond = wastes. To avoid some complexities, eg, all the wine vinegar and all carbonic maceration are indicated as red. This is usual, but not necessarily tme. Similarly, malolactic fermentation is desired in some white wines. FW = finished wine and always involves clarification and stabilization, as in 8, 11, 12, 13, 14, 15, 33, 34, followed by 39, 41, 42. It may or may not include maturation (38) or botde age (40), as indicated for usual styles. Stillage and lees may be treated to recover potassium bitartrate as a by-product. Pomace may also yield red pigment, seed oil, seed tannin, and wine spidts as by-products. Sweet wines are the result of either arresting fermentation at an incomplete stage (by fortification, refrigeration, or other means of yeast inactivation) or addition of juice or concentrate.
Figure 4 shows a fault tree for a flat tire on an automobile. The top event, the flat tire, is broken down into two immediate contributing events, road debris and tire failure. The contributing event, road debris, is a basic event. This event, which caimot be broken down into other events unless additional information is provided, is enclosed in a circle to denote it as a basic event. The other event, tire failure, is enclosed in a rectangle to denote it as an intermediate event. [Pg.473]

Fig. 3. A cross-section of a nearly square cellulose microfibril, with the individual molecular chains shown as rectangles. Also shown are the one- and two-chain unit cells of la and ip. This view of the microfibril is parallel to the long axis. The chains are arranged so that the edges of the crystal correspond... Fig. 3. A cross-section of a nearly square cellulose microfibril, with the individual molecular chains shown as rectangles. Also shown are the one- and two-chain unit cells of la and ip. This view of the microfibril is parallel to the long axis. The chains are arranged so that the edges of the crystal correspond...
Traversing for Mean Velocity Mean velocity in a duct can be obtained by dividing the cross section into a number of equal areas, finding the local velocity at a representative point in each, and averaging the results. In the case of rectangular passages, the cross section is usually divided into small squares or rectangles and the velocity is found at the center of each. In circular pipes, the cross section is divided into several equal annular areas as shown in Fig. 10-7. Read-... [Pg.887]

Figure 2 A flow chart of theoretical modeling drug-receptor interaction and relation to experiment. The objects of theoretical investigation are m rectangles, and the experimental information IS m the ovals. Figure 2 A flow chart of theoretical modeling drug-receptor interaction and relation to experiment. The objects of theoretical investigation are m rectangles, and the experimental information IS m the ovals.
Consider for definiteness the antisymmetric case. We choose the origin of the coordinate system in one of the wells, and the center of symmetry has the coordinates Qt,Q-) (fig- 31). Inside the well the classical trajectories are Lissajous figures bordering on the rectangle formed by the lines Q = Q , and Q = —Q , where Q are the turning-point coordinates. [Pg.72]

In the parabolic model the equations for caustics are simply Q+ = Q, and Q- = <2-- The periodic orbits inside the well are not described by (4.46), but they run along the borders of the rectangle formed by caustics. It is these trajectories that correspond to topologically irreducible contours on a two-dimensional torus [Arnold 1978] and lead to the quantization condition (4.47). [Pg.73]

Fig. 21-11. Contributions to the annual sulfur dioxide concentration from each direction at a receptor in New York by area sources (lines) and point sources (rectangles) for 1969 using the Climatological Dispersion Model,... Fig. 21-11. Contributions to the annual sulfur dioxide concentration from each direction at a receptor in New York by area sources (lines) and point sources (rectangles) for 1969 using the Climatological Dispersion Model,...
Figure 4.1 Alpha/beta domains are found in many proteins. They occur in different classes, two of which are shown here (a) a closed barrel exemplified by schematic and topological diagrams of the enzyme trlosephosphate isomerase and (b) an open twisted sheet with helices on both sides, as in the coenzymebinding domain of some dehydrogenases. Both classes are built up from p-a-p motifs that are linked such that the p strands are parallel. Rectangles represent a helices, and arrows represent p strands in the topological diagrams, [(a) Adapted from J. Richardson, (b) Adapted from B. Furugren.j... Figure 4.1 Alpha/beta domains are found in many proteins. They occur in different classes, two of which are shown here (a) a closed barrel exemplified by schematic and topological diagrams of the enzyme trlosephosphate isomerase and (b) an open twisted sheet with helices on both sides, as in the coenzymebinding domain of some dehydrogenases. Both classes are built up from p-a-p motifs that are linked such that the p strands are parallel. Rectangles represent a helices, and arrows represent p strands in the topological diagrams, [(a) Adapted from J. Richardson, (b) Adapted from B. Furugren.j...
Figure 4.14 Examples of different types of open twisted a/p structures. Both schematic and topological diagrams are given. In the topological diagrams, arrows denote strands of p sheet and rectangles denote a helices, (a) The FMN-binding redox protein flavodoxln. (b) The enzyme adenylate kinase, which catalyzes the reaction AMP +... Figure 4.14 Examples of different types of open twisted a/p structures. Both schematic and topological diagrams are given. In the topological diagrams, arrows denote strands of p sheet and rectangles denote a helices, (a) The FMN-binding redox protein flavodoxln. (b) The enzyme adenylate kinase, which catalyzes the reaction AMP +...
Where more than one a helix connects two P strands (for example, between strands 4 and S), they are represented as one rectangle in the topology diagram. (Adapted from T.N. Bhat et al., /. Mol. Biol. 1S8 699-709, 1982.)... [Pg.59]

Figure 7 SFM image of a thin-fiim read-write head showing magnetic poles (dark rectangles) recessed 200 A. Figure 7 SFM image of a thin-fiim read-write head showing magnetic poles (dark rectangles) recessed 200 A.
Construct a small rectangle around the point with fine pencil lines connecting the nearest 2 1/2 or 5 graticules. Graticules are intersections of latitude and longitude lines that are marked on the map edge, and appear as black crosses at four points in the interior of the map. [Pg.99]


See other pages where Rectangles is mentioned: [Pg.142]    [Pg.1658]    [Pg.1767]    [Pg.80]    [Pg.64]    [Pg.33]    [Pg.183]    [Pg.73]    [Pg.273]    [Pg.385]    [Pg.153]    [Pg.481]    [Pg.199]    [Pg.401]    [Pg.428]    [Pg.447]    [Pg.461]    [Pg.561]    [Pg.573]    [Pg.575]    [Pg.577]    [Pg.578]    [Pg.638]    [Pg.1465]    [Pg.438]    [Pg.454]    [Pg.361]    [Pg.136]    [Pg.137]    [Pg.225]    [Pg.119]    [Pg.396]   
See also in sourсe #XX -- [ Pg.4 ]

See also in sourсe #XX -- [ Pg.175 ]

See also in sourсe #XX -- [ Pg.175 ]

See also in sourсe #XX -- [ Pg.175 ]

See also in sourсe #XX -- [ Pg.604 ]




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Circles rectangles into

Coronenes, Crown ethers, Cryptands, Macrocycles, Squares, Rectangles

Eastern Rectangle

Eastern Rectangle 52 electrons

Fault tree analysis rectangle

Formulas rectangle

Golden rectangle

Heat Conduction in a Rectangle

Heat Conduction in a rectangle with an Initial Profile

Heat transfer in a rectangle

Maximization of rectangles

Molecular rectangle

Numerical Solution for Heat Transfer in a Rectangle

Perforated rectangle

Putting rectangles into circles

Rectangle Cover Problem

Rectangle function

Rectangle, area

Right rectangles

Transient Heat Transfer in a Rectangle

Wave Propagation in a Rectangle

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