Andere Kunden interessierten sich auch für
![Degrees of Freedom (physics and chemistry)]( "Degrees of Freedom (physics and chemistry)")
Degrees of Freedom (physics and chemistry)25,99 €![Concentration Dimension]( "Concentration Dimension")
Concentration Dimension32,99 €![Dimension of an Algebraic Variety]( "Dimension of an Algebraic Variety")
Dimension of an Algebraic Variety22,99 €![Classical Scaling Dimension]( "Classical Scaling Dimension")
Classical Scaling Dimension22,99 €![Effective Dimension]( "Effective Dimension")
Effective Dimension22,99 €![''h''- Cobordism]( "''h''- Cobordism")
''h''- Cobordism22,99 €![Hausdorff Dimension]( "Hausdorff Dimension")
Hausdorff Dimension25,99 €
Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. In commutative algebra, the Krull dimension of a ring R, named after Wolfgang Krull (1899 - 1971), is the number of strict inclusions in a maximal chain of prime ideals. The Krull dimension need not be finite even for a noetherian ring. A field k has Krull dimension 0; more generally, k[x1,...,xn] has Krull dimension n. A principal ideal domain that is not a field has Krull dimension 1. An alternate way of phrasing this definition is to say that the Krull dimension of R is the supremum of heights of all prime ideals of R. In particular, an integral domain has Krull dimension 1 when every nonzero prime ideal is maximal.