adjoint map造句

• The adjoint map is not continuous in the ultrastrong topology.
• The analogy to adjoint maps of Hilbert spaces can be made precise in certain contexts.
• This leads to the adjoint map ? *, which describes the action of ? in the Heisenberg picture:
• There is another topology called the ultrastrong * topology, which is the weakest topology stronger than the ultrastrong topology such that the adjoint map is continuous.
• The adjoint map is not continuous in the strong operator and ultrastrong topologies, while the strong * and ultrastrong * topologies are modifications so that the adjoint becomes continuous.
• In the case of operators on a Hilbert space, the Hermitian adjoint map on operators gives a natural involution which provides an additional algebraic structure which can be imposed on the algebra.
• :: FbN, I know what the adjoint map is and what it means to be ad-invariant ( it's not quite what you say-ad-invariant means a Lie ideal, not a Lie subalgebra ).