Abstract
The Euler number and the connectivity of an arbitrary object is defined, and it is illustrated why the connectivity of an n-dimensional object cannot be estimated in an (n-1)-dimensional section. The disector--principle for 3-D counting of the Euler--events is illustrated in cancellous bone. The correct handling for unbiased counting of events at artificial edges is outlined. A nomogram for predicting the precision of an estimate is provided.
| Originalsprog | Engelsk |
|---|---|
| Tidsskrift | Bone |
| Vol/bind | 14 |
| Udgave nummer | 3 |
| Sider (fra-til) | 217-22 |
| Antal sider | 6 |
| ISSN | 8756-3282 |
| DOI | |
| Status | Udgivet - 1 maj 1993 |
| Udgivet eksternt | Ja |
Fingeraftryk
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