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Dragging nodes

Drag nodes up or down to change the volume or panning. You can also drag the line between two nodes to move both simultaneously. [Pg.50]

Drag nodes left or right to reposition them. [Pg.50]

Simple pressure/drag flow. Here we treat an idealization of the down-channel flow in a melt extruder, in which an incompressible viscous fluid constrained between two boundaries of infinite lateral extent (2). A positive pressure gradient is applied in the X-direction, and the upper boundary surface at y - H is displaced to the right at a velocity of u(H) - U this velocity is that of the barrel relative to the screw. This simple problem was solved by a 10x3 mesh of 4-node quadrilateral elements, as shown in Figure 1. [Pg.272]

The CI-NEB method with three movable images, CI-NEB(3), is highly reliable, gets all the saddle points, and is less than three times more expensive than the drag method. Since it is easy to paralellize the CI-NEB with one image per node, the number of force evaluations per node, and therefore the elapsed time until the calculation finishes on a three node cluster, would actually be just about the same or even less for CI-NEB(3) than for Drag. [Pg.284]

C18 - N18 This row of cells represents the values xj of the nodes. Cell C18 has the value =0, and D18 has the value =C18 + DX. Cells D18 through N18 are filled by a relative dragging of cell D18 across the row to cell N18, using the lower-right-hand cursor. Note that cell N18 has the value 0.5, representing the x dimension of the computational quadrant. [Pg.797]

B19 - B30 This column of cells represents the values yy of the nodes. Cell B19 has the value =alpha/2, and B20 has the value =B19 - DY. Cells B21 through B30 are filled by a relative dragging of cell B20 down the column to cell B30, using the lower-right-hand cursor. Recall that the full extent of the problem domain is 0 < ic < 1 and 0 < y < a. Therefore the y extent of the quadrant is 0 < y < a/2. [Pg.797]

A variety of diseases affect the lymphatic system early in their time course. For example, many cancers spread by lymphatic dissemination, and HIV, fungal, and bacterial infections are located primarily in the lymph nodes. The high prevalence of lymph node involvement in disease is due to the role of lymphatic tissue in the provision of the body s immune response. Intralymphatic and interstitial administration are two efficient access routes. However, the oral route may also prove to be important for the lymphatic uptake of lipophilic drags and macromolecules. [Pg.165]

Go to the node repository imder Schrodinger and click to open readers/writers category drag the smiles reader into workspace. The red hght rmder it indicates that the node needs to be cortfigured (Fig. 9.27). [Pg.477]

LigPrep into the text search box and drag it into the workspace to connect with the smiles reader node as shown in Fig. 9.29... [Pg.478]

To extract the properties calculated by QikProp, drag the extract MAE properties node into the workspace and connect to QikProp node (Fig. 9.34). [Pg.479]

To visualize the obtained data, we can use column filter node to study compounds violating Lipinski s rule of five. Drag the node to the workspace and right-chck to configure it. Qnly Lipinski s properly is to be kept in the include list (Fig. 9.37). [Pg.479]

Each one of these two scripted sequences demands separate courses of actions. Let s say option (1) occurs, and you drag your wounded comrade to a medic. This wiii be the next node. At this node, one of two pancaked scripted sequences could occur ... [Pg.250]


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See also in sourсe #XX -- [ Pg.85 ]




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