Content deleted Content added
It's not true that the Trace can be define in general in Banach space. This is only true for 2/3 operators. I rewrote the introduction. Tag: Disambiguation links added |
→Nuclear operators on Banach spaces: Properties -> trace , determinant |
||
Line 50:
=== Relation to trace-class operators ===
With additional steps, a trace may be defined for such operators when <math>A = B.</math>
=== Properties ===
The trace and determinant can no longer be defined in general in Banach spaces. However they can be defined for the so-called <math>\tfrac{2}{3}</math>-nuclear operators via [[Grothendieck trace theorem]].
=== Generalizations ===
| |||