Hypermesh 10.0 实例教程之一(8)

发布时间:2021-06-06

Hypermesh 10.0 实例教程

4. For base node, choose the node with ID number 1 to be the base reference node. 5. Switch from mesh, keep surf to surface only.

6. For size = enter 30.

7. Click create to create a square surface.

8. Click return to exit the planes panel.

Step 17: Create a line that connects two parallel lines on an X-Y plane. 1. Access the Lines panel.

2. Go to the at intersection sub-panel.

Select z-axis (located at the bottom-center of the panel, shared between the controls for 3. elements with plane and lines with plane) to represent the intersection plane.

The reason for choosing the z-axis is that you want to create the line on the X-Y plane. 4. For base, choose the node with ID number 1 to be the base node.

5. Use the lines with plane column.

6. For line list, choose the two straight lines that are perpendicular to the X-Y plane.

A bold line displayed on the screen represents the result.

7. Click intersect to create the line.

8. Click return to exit the panel.

Step 18: Switch the current working component surfaces to geometry. 1. In the Model browser right-click the geometry component and click Make Current. From this point onwards any element or geometry created will be placed in the geometry component collector.

Step 19: Extend a line to a surface edge.

1. On the standard views toolbar, click User Views

(

2. Click Iso1.

3. Go to the Line Edit panel.

4. Go to the extend line sub-panel.

5. Toggle from distance = to to:.

6. Change the entity type from node to line.

Activate the top line selector and pick the line created in step 17--the line that passes

7. through node 1-- as the line to be extended.

A red V marks the beginning of the line to be extended.

Activate the lower line selector and--with the view still in iso1--select the lower-right edge

9. of the purple plane.

11. Click extend +.

You can see the line is extended to reach one surface edge.

12. Click return to exit the Line Edit panel.

The result should resemble the following image. ).

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