Superconvergence relations in [Pi]-A₁ scattering
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Superconvergence relations in [Pi]-A₁ scattering by Prem P. Srivastava

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Published by Centro Brasileiro de Pesquisas Físicas in Rio de Janeiro .
Written in English

Subjects:

  • Mesons -- Scattering.

Book details:

Edition Notes

Statementby P. P. Srivastava and C. P. Korthals Altes.
SeriesCentro Brasileiro de Pesquisas Físicas. Notas de Física, v. 13, no. 12
ContributionsKorthals Altes, C. P., joint author., Centro Brasileiro de Pesquisas Físicas.
Classifications
LC ClassificationsQC721 .S763
The Physical Object
Pagination261-265 p.
Number of Pages265
ID Numbers
Open LibraryOL4274064M
LC Control Number78276692

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Generalized superconvergence relations for KN and scattering are used to deduce parameters of the rho meson trajectory. Results are found to be in reasonable agreement with those from previous analyses using different by: 1. the decouplet exchange superconvergence relations for meson-baryon scattering and cuts in the complex j-plane. Journal Article Kwiecinski, J - Acta Phys. Pol., (). SUPERCONVERGENCE RELATION FOR PSEUDOSCALAR MESON--BARYON SCATTERING. arXiv:hep-ph/v1 9 Dec Dispersion relations in real and virtual Compton scattering D. Drechsel 1, B. Pasquini 2,3, M. Vanderhaeghen 1 1 Institut fur Kernphysik, Johannes Gutenberg-Universit¨ at, D Mainz, Germany¨ 2 ECT* - European Centre for Theoretical Studies in Nuclear Physics and Related Areas, I Villazzano (Trento), Italy; and INFN, Trento. Assuming Regge trajectories fall linearly for negative t, we formulate superconvergence relations at infinetely many discrete t values. We saturate with an infinite number of resonances: but only a finite number is involved at each finite ng the spacing in the grid Δs = Δt = (α′) −1 we construct a solution, which turns out to be the Veneziano formula.

For pion Compton scattering therefore, this behaviour will be s a-2 according to (14). Finally, we remark on the matrix structure of the crossing relations for massless particles. Since it is a c-number it must be taken as b.A',for a particle which is in(out)going in both channels. relations for hadron-hadron scattering. The proof is given for pi-pi scattering; but the extension to pi-N scattering is straightforward if the gap method is also used for the pi-N vertex. PROOF OF DISPERSION RELATIONS AND THE EDGE OF THE WEDGE THEOREM Reinhard Oehme Colloquium presented at Palmer Hall, Princeton University, Winter /57;.   By expressing the free theory on the light-front, we show that flavor doubling implies several superconvergence relations in pion-hadron scattering. Implicit in the 2N-flavor effective theory is a Regge trajectory with vacuum quantum numbers and unit intercept whose behavior is . Books at Amazon. The Books homepage helps you explore Earth's Biggest Bookstore without ever leaving the comfort of your couch. Here you'll find current best sellers in books, new releases in books, deals in books, Kindle eBooks, Audible audiobooks, and so much more.

It is shown that, if the superconvergence relations appertaining to a two‐particle scattering process are saturated by an infinite tower of resonances of mass mJ, where J is the spin, then mJ must increase less quickly than J in all cases. With this observation, it is shown that the complex of all the superconvergence relations for all the processes a(J1) + a(J2) → a(J3) + a(J4), where a(J. In the spring of I stayed at the ICTP in Trieste for five months. Towards the end of the stay K. C. Wali and I traveled to Israel, specifically the Weizmann Institute for ten days at the invitation of H. J. Lipkin. When we arrived in Israel we found that the atmosphere was extremely tense and people busy preparing for a war with the neighboring Arabic countries. Although the touristy. A brief discussion of isospin is followed by treatment of low energy pion scattering, dispersion relations, scattering amplitudes, nucleon resonances, symmetries, current algebra and sum rules. Reinhard Oehme (German: ; born 26 January , Wiesbaden; died sometime between 29 September and 4 October , Hyde Park) was a German-American physicist known for the discovery of C (charge conjugation) non-conservation in the presence of P violation, the formulation and proof of hadron dispersion relations, the "Edge of the Wedge Theorem" in the function theory of several complex.