Invariant distances and metrics in complex analysis
Constructing a distance that is invariant under a given class of mappings is one of the fundamental tools for the geometric approach in mathematics. The idea goes back to Klein and even to Riemann. In this article we will consider distances invariant under biholomorphic mappings of complex manifolds.
|Collections||ANU Research Publications|
|Source:||American Mathematical Society Notices|
|Isaev_Invariant2000.pdf||121.1 kB||Adobe PDF|
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