closing disk造句
例句與造句
- All closed disks are equivalent as Klein surfaces.
- For example, consider a unit open disk and the concentric closed disk of each radius inside.
- A closed disk in the complex plane is a Klein surface ( compact, with boundary ).
- Hence the image of the closed disk is an open and closed subset of the closed disk.
- Hence the image of the closed disk is an open and closed subset of the closed disk.
- It's difficult to find closing disk in a sentence. 用closing disk造句挺難的
- Open the Disk Information dialog ( under Tools, I think ), and click on " Close Disk ".
- The open disk and the closed disk are not topologically equivalent ( that is, they are not contractible and so are homotopy equivalent to a single point.
- Conversely if " g " lies in " H " it carries the closed unit disk onto a smaller closed disk in its interior.
- In fact taking a closed disk in the interior of the fundamental domain, its images under different group elements are disjoint and contained in a fixed disk about 0.
- More formally, a tessellation or tiling is a homeomorphic ( topologically equivalent ) to a closed disk, which means bizarre shapes with holes, dangling line segments or infinite areas are excluded.
- Likewise the sprocket was simplified : the prototype's had been a closed disk, the production type had six circular holes; later vehicles were fitted with a wheel with six spokes.
- A similar argument applies for the " g " using the fact that Beltrami coefficients of the " g " " n " are supported in a fixed closed disk.
- SCAN will just reverse direction and service the next closest disk request ( in this example, 20 ) and C-SCAN will always go back to track 0 and start going to higher track requests.
- Hewlett-Packard Co . reported a 26 percent drop in third-quarter earnings as slowing orders along with losses and charges at its soon-to-be-closed disk-drive business cut into profit.
- The closed sets E and F, here represented by closed disks on opposite sides of the picture, are separated by their respective neighbourhoods U and V, here represented by larger, but still disjoint, open disks.
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