On the number of inductively minimal geometries
We count the number of inductively minimal geometries for any given rank by exhibiting a correspondence between the inductively minimal geometries of rank n and the trees with n+1 vertices. The proof of this correspondence uses the van Rooij–Wilf characterization of line graphs (see [11]).
محفوظ في:
| المؤلفون الرئيسيون: | , , |
|---|---|
| مؤلفون آخرون: | |
| التنسيق: | مقال |
| اللغة: | English |
| منشور في: |
2013
|
| الموضوعات: | |
| الوصول للمادة أونلاين: | https://hdl.handle.net/10356/95261 http://hdl.handle.net/10220/9272 |
| الوسوم: |
إضافة وسم
لا توجد وسوم, كن أول من يضع وسما على هذه التسجيلة!
|
| الملخص: | We count the number of inductively minimal geometries for any given rank by exhibiting a correspondence between the inductively minimal geometries of rank n and the trees with n+1 vertices. The proof of this correspondence uses the van Rooij–Wilf characterization of line graphs (see [11]). |
|---|