1 research outputs found
Uniqueness of Inverse Scattering Problem in Local Quantum Physics
It is shown that the operator algebraic setting of local quantum physics
leads to a uniqueness proof for the inverse scattering problem. The important
mathematical tool is the thermal KMS aspect of wedge-localized operator
algebras and its strengthening by the requirement of crossing symmetry for
generalized formfactors. The theorem extends properties which were previously
seen in d=1+1 factorizing models.Comment: to appear in AOP, 18 pages late