Andere Kunden interessierten sich auch für
![Operator Algebra]( "Operator Algebra")
Operator Algebra25,99 €![Vertex Operator Algebra]( "Vertex Operator Algebra")
Vertex Operator Algebra22,99 €![Reflexive Relation]( "Reflexive Relation")
Reflexive Relation25,99 €![Reflexive Space]( "Reflexive Space")
Reflexive Space25,99 €![Schröder Bernstein Theorems for Operator Algebras]( "Schröder Bernstein Theorems for Operator Algebras")
Schröder Bernstein Theorems for Operator Algebras22,99 €![State Spaces of Operator Algebras]( "State Spaces of Operator Algebras")
State Spaces of Operator Algebras48,99 €![Positive Operator Semigroups]( "Positive Operator Semigroups")
Positive Operator Semigroups55,99 €
Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. In functional analysis, a reflexive operator algebra A is an operator algebra that has enough invariant subspaces to characterize it. Formally, A is reflexive if it is equal to the algebra of bounded operators which leave invariant each subspace left invariant by every operator in A. This should not be confused with a reflexive space. Nest algebras are examples of reflexive operator algebras. In finite dimensions, these are simply algebras of all matrices of a given size whose nonzero entries lie in an upper-triangular pattern. In fact if we fix any pattern of entries in an n by n matrix containing the diagonal, then the set of all n by n matrices whose nonzero entries lie in this pattern forms a reflexive algebra.