Kinematics of a Poincaré-covariant object having indecomposable internal structure

Abstract
Ten generators for the Poincaré group are exhibited, defining the kinematics of an object with an internal space over two real variables. The Hamiltonian implies a general (Regge-band) discrete mass-spin relationship. The generators are given in two forms: in quasi-Newtonian coordinates and in Minkowski coordinates, the latter allowing one to introduce interactions.

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