parallel slit domain造句

Now the space of circular domains with " n " circles has dimension 3 " n " 2 ( fixing a point on one circle ) as does the space of parallel slit domains with " n " parallel slits ( fixing an endpoint point on a slit ).
Uniformization by parallel slit domains holds for arbitrary connected open domains in "'C "'; conjectured ( Koebe's " Kreisnormierungsproblem " ) that a similar statement was true for uniformization by circular domains . proved Koebe's conjecture when the number of boundary components is countable; although proved for wide classes of domains, the conjecture remains open when the number of boundary components is uncountable . also considered the limiting case of osculating or tangential circles which has continued to be actively studied in the theory of circle packing.
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