Multilinear Lorentz-Invariant Functionals at the Physical Points

I. Montvay

doi:10.1103/PhysRevD.3.2532

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Multilinear Lorentz-Invariant Functionals at the Physical Points

I. Montvay

Institute of Theoretical Physics, Roland Eötvös University, Budapest, Hungary

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Phys. Rev. D 3, 2532 – Published 15 May, 1971

DOI: https://doi.org/10.1103/PhysRevD.3.2532

Abstract

The "fully Reggeized scattering amplitudes" of Domokos, Kovesi-Domokos, and Schonberg are investigated near the physical points and another regularization is proposed.

Original Article

Fully Reggeized Scattering Amplitudes

G. Domokos, S. Kovesi-Domokos, and E. Schonberg

Phys. Rev. D 2, 1026 (1970)

References (5)

G. Domokos, S. Kovesi-Domokos, and E. Schonberg, Phys. Rev. D 2, 1026 (1970)
Z. Koba and H. B. Nielsen, Nucl. Phys. B10, 633 (1969)
M. A. Naimark, Am. Math. Soc. Transl. 36, 100 (1954)
I. M. Gelfand, M. I. Graev, and N. V. Vilenkin, Integral Geometry and the Related Problems of Representation Theory (in Russian) (Gos. lzd. Fiz-Mat. Liter., Moscow, 1962)
Dao Wong Duc and Nguyen Van Hieu, Dubna Report Nos. P-2886, P-2777, 1966 (unpublished)

[c1] G. Domokos, S. Kovesi-Domokos, and E. Schonberg, Phys. Rev. D 2, 1026 (1970)

[c2] Z. Koba and H. B. Nielsen, Nucl. Phys. B10, 633 (1969)

[c3] M. A. Naimark, Am. Math. Soc. Transl. 36, 100 (1954)

[c4] I. M. Gelfand, M. I. Graev, and N. V. Vilenkin, Integral Geometry and the Related Problems of Representation Theory (in Russian) (Gos. lzd. Fiz-Mat. Liter., Moscow, 1962)

[c5] Dao Wong Duc and Nguyen Van Hieu, Dubna Report Nos. P-2886, P-2777, 1966 (unpublished)

Physical Review D

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Multilinear Lorentz-Invariant Functionals at the Physical Points

Abstract

Original Article

Fully Reggeized Scattering Amplitudes

References (5)

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