Asymptotic behaviour of a function expressed through a dispersion integral

Author:

Lanz L.,Prosperi G. M.

Publisher

Springer Science and Business Media LLC

Subject

Astronomy and Astrophysics,Nuclear and High Energy Physics,Atomic and Molecular Physics, and Optics

Reference8 articles.

1. S. Pomeranchuk:Žurn. Ėksp. Teor. Fiz. (U.S.S.R.),34, 725 (1958); translationJ.E.T.P.,7, 499 (1958);D. Amati, M. Fierz andV. Glaser:Phys. Rev. Lett.,4, 89 (1960);S. Weinberg:Phys. Rev.,124, 2049 (1961);M. Sugawara andA. Kanazawa:Phys. Rev.,123, 1895 (1961);L. Van Hove:Phys. Lett.,5, 252 (1963).

2. M. Froissart:Phys. Rev.,123, 1053 (1961).

3. R. Omnès:Nuovo Cimento,8, 316 (1958), (Appendix);K. Symanzik:Journ. Math. Phys.,1, 249 (1960) (Appendix);S. Weinberg: loc. cit. in (1);G. M. Prosperi:Nuovo Cimento,26, 541 (1962) (Appendix).

4. See for instanceA. Scotti andG. Shaw:Inelastic Effects in N/D Equations (to be published).

5. See for instanceG. F. Chew:S Matrix Theory of Strong Interaction (New York,

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1. The Muskhelishvili–Omnés equation and final state interactions;Canadian Journal of Physics;1979-11-01

2. Method for proof of asymptotic theorems in presence of oscillations;Physical Review D;1974-05-15

3. Asymptotic Behavior of Stieltjes Transforms. II;Journal of Mathematical Physics;1968-09

4. Formulations of the ρ bootstrap;Il Nuovo Cimento A;1968-02

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