Voorbeelden van het gebruik van Open subset in het Engels en hun vertalingen in het Nederlands
{-}
-
Colloquial
-
Official
-
Ecclesiastic
-
Medicine
-
Financial
-
Computer
-
Ecclesiastic
-
Official/political
-
Programming
Int("S") is an open subset of"S.
Any open subset of an n-manifold is a n-manifold with the subspace topology.
More generally, every non-empty open subset of a Riemann surface is a Riemann surface.
On a Riemann surface, every point admits an open neighborhood which is biholomorphic to an open subset of the complex plane.
By we denote a bounded, open subset of an Euclidian space with boundary,
To that end he developed the theory of schemes, which can be informally thought of as topological spaces on which a commutative ring is associated to every open subset of the space.
This implies that if two open subsets of the plane(or the real line)
More generally, every topological space which is homeomorphic to an open subset of a complete pseudometric space is a Baire space.
Then every open subset of the real line is a countable union of open intervals.
Let f be a function holomorphic on some connected open subset D of the complex plane ℂ
Euclidean space En or, equivalently, to the real n-space Rn, or to some connected open subset of either of the two.
In an analogous fashion, every open subset of the complex plane can be viewed as a Riemann surface in a natural way.
The uniformization theorem is a generalization of the Riemann mapping theorem from proper simply connected open subsets of the plane to arbitrary simply connected Riemann surfaces.
Furthermore, for every open subset A of the real line, there exist smooth functions which are analytic on A and nowhere else.
The composition of one chart with the inverse of another chart is a function called a transition map, and defines a homeomorphism of an open subset of the linear space onto another open subset of the linear space.
Furthermore, for every open subset A of the real line, there exist smooth
A complete variety is a variety such that any map from an open subset of a nonsingular curve into it can be extended uniquely to the whole curve.
be an open subset of the complex plane,
As a corollary of the theorem, any two simply connected open subsets of the Riemann sphere which both lack at least two points of the sphere can be conformally mapped into each other.
the Riemann mapping theorem states that every simply connected open subset of the complex plane that is different from the complex plane itself admits a conformal
As a corollary of the theorem, any two simply connected open subsets of the Riemann sphere which both lack at least two points of the sphere can be conformally mapped into each other because conformal equivalence is an equivalence relation.
If U is an open subset of Rn and f: U→ Rm is Lipschitz continuous,
Any connected open strict subset of the plane gives a hyperbolic surface;