Explore: Regge Theory

In quantum physics, Regge theory (/ˈrɛdʒeɪ/ REJ-ay, Italian: [ˈrɛddʒe]) is the study of the analytic properties of scattering as a function of angular

Tullio Eugenio Regge (Italian: [ˈtulljo ˈrɛddʒe]; 11 July 1931 – 23 October 2014) was an Italian theoretical physicist. Regge obtained the laurea in physics

construct a theory of composite particles on Regge trajectories, whose scattering amplitudes had the asymptotic form demanded by Regge theory. In 1967,

made up of elementary constituents. The Regge theory hypothesis allowed for the construction of string theories, based on bootstrap principles. The additional

spaced on half the real line—the gamma function—which was widely used in Regge theory. By manipulating combinations of gamma functions, Veneziano was able

Regge may refer to Tullio Regge (1931-2014), Italian physicist, developer of Regge calculus and Regge theory Regge calculus, formalism for producing simplicial

In general relativity, Regge calculus is a formalism for producing simplicial approximations of spacetimes that are solutions to the Einstein field equation

pomeron and the prediction of its properties was a major success of the Regge theory of strong interaction phenomenology. In later years, a BFKL pomeron was

theory and S-matrix theory, particle collisions and Regge theory, the latter in vigorous collaboration with Vladimir Gribov. His last paper on Regge theory

gravity, some examples being the lattice theory of gravity based on the Feynman Path Integral approach and Regge calculus, dynamical triangulations, causal