See also

• Krull dimension
  Krull dimension
  In commutative algebra, the Krull dimension of a ring R, named after Wolfgang Krull , is the supremum of the number of strict inclusions in a chain of prime ideals. The Krull dimension need not be finite even for a Noetherian ring....
  
  
• Krull topology
• Krull's intersection theorem
• Krull's principal ideal theorem
  Krull's principal ideal theorem
  In commutative algebra, Krull's principal ideal theorem, named after Wolfgang Krull , gives a bound on the height of a principal ideal in a Noetherian ring...
  
  
• Krull ring
  Krull ring
  In commutative algebra, a Krull ring or Krull domain is a commutative ring with a well behaved theory of prime factorization. They were introduced by .-Formal definition:...
  
  
• Krull's theorem
  Krull's theorem
  In mathematics, more specifically in ring theory, Krull's theorem, named after Wolfgang Krull, proves the existence of maximal ideals in any unital ring. The theorem was first stated in 1929 and is equivalent to the axiom of choice.- Krull's theorem :...
  
  
• Krull–Schmidt theorem
  Krull–Schmidt theorem
  In mathematics, the Krull–Schmidt theorem states that a group subjected to certain finiteness conditions on chains of subgroups, can be uniquely written as a finite direct product of indecomposable subgroups.-Definitions:...
  
  

External links