Voorbeelden van het gebruik van Complex plane in het Engels en hun vertalingen in het Nederlands
{-}
-
Colloquial
-
Official
-
Ecclesiastic
-
Medicine
-
Financial
-
Computer
-
Ecclesiastic
-
Official/political
-
Programming
the function in the complex plane that is its analytic continuation.
In mathematics, an L-function is a meromorphic function on the complex plane, associated to one out of several categories of mathematical objects.
It was also during this period that the differentiation was generalized to Euclidean space and the complex plane.
could be extended by analytic continuation to the whole complex plane.
Locally near every point they look like patches of the complex plane, but the global topology can be quite different.
His lesser theorem states that every nonconstant entire function takes every value in the complex plane, with perhaps one exception.
On a Riemann surface, every point admits an open neighborhood which is biholomorphic to an open subset of the complex plane.
Picard's little theorem states that every nonconstant entire function takes every value in the complex plane, with perhaps one exception.
Let f be a function holomorphic on some connected open subset D of the complex plane ℂ and taking complex values.
The celebrated Riemann mapping theorem states that any simply connected strict subset of the complex plane is biholomorphic to the unit disk.
In an analogous fashion, every open subset of the complex plane can be viewed as a Riemann surface in a natural way.
So for every point on the complex plane, you put that point in for c,
In an analogous fashion, every non-empty open subset of the complex plane can be viewed as a Riemann surface in a natural way.
an entire function, also called an integral function, is a complex-valued function that is holomorphic over the whole complex plane.
The group of units in the ring of Eisenstein integers is the cyclic group formed by the sixth roots of unity in the complex plane.
is a complex-valued function that is holomorphic at all finite points over the whole complex plane.
For those of you are interested, all they're doing, this is a complex plane, and they're starting at zero-- excuse me, not plus 1.
A complex structure gives rise to a conformal structure by choosing the standard Euclidean metric given on the complex plane and transporting it to X by means of the charts.
A function that is equal to its Taylor series in an open interval(or a disc in the complex plane) is known as an analytic function in that interval.
is defined in the whole complex plane except for the origin.