Andere Kunden interessierten sich auch für
![Uniform Boundedness Principle]( "Uniform Boundedness Principle")
Uniform Boundedness Principle22,99 €![Uniform Continuity]( "Uniform Continuity")
Uniform Continuity25,99 €![Uniform Convergence (Combinatorics)]( "Uniform Convergence (Combinatorics)")
Uniform Convergence (Combinatorics)22,99 €![Uniform Boundedness]( "Uniform Boundedness")
Uniform Boundedness25,99 €![Uniform Distribution]( "Uniform Distribution")
Uniform Distribution22,99 €![Uniform Space]( "Uniform Space")
Uniform Space22,99 €![Uniform Convergence]( "Uniform Convergence")
Uniform Convergence25,99 €
Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. A uniform algebra A on a compact Hausdorff topological space X is a closed (with respect to the uniform norm) subalgebra of the C -algebra C(X) (the continuous complex valued functions on X) with the following properties: the constant functions are contained in A for every x, y in X there is finA with f(x)nef(y). This is called separating the points of X.As a closed subalgebra of the commutative Banach algebra C(X) a uniform algebra is itself a unital commutative Banach algebra (when equipped with the uniform norm). Hence, it is, (by definition) a Banach function algebra.A uniform algebra A on X is said to be natural if the maximal ideals of A precisely are the ideals Mx of functions vanishing at a point x in X.