On charged fields with group symmetry and degeneracies of Verlinde's matrix S*
On complete-cocomplete subspaces of an inner product space
In this note we give a measure-theoretic criterion for the completeness of an inner product space. We show that an inner product space is complete if and only if there exists a -additive state on , the orthomodular poset of complete-cocomplete subspaces of . We then consider the problem of whether every state on , the class of splitting subspaces of , can be extended to a Hilbertian state on ; we show that for the dense hyperplane (of a separable Hilbert space) constructed by P. Pták and...
On the infrared problem in a model of scalar electrons and massless, scalar bosons
On the problem of defining a specific theory within the frame of local quantum physics
On the use of modular groups in quantum field theory
On two reverse inequalities in the Segal-Bargmann space.
Orthogonal Forms and Probability in von Neumann Algebras.