Dynamical Structure of Hadron Emission Sources

ZHAO Xi; HUANG BangRong; ZHAO ShuSong

Chinese Physics C> 2000, Vol. 24> Issue(11) : 1011-1017

Dynamical Structure of Hadron Emission Sources

Department of Physics, Yunnan University. Kunming 650091, China

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Abstract：
NA22 experimental data of the triplet seagull effects show that the Doppler effects of the hadron emission sources exist exactly in the hadron-hadron collisions. Every source possesses the same average energy (CMS) approximately. The collective seagulleffects can be also explained by the (aQ)^vK_v (aQ) distributions (Generalized functions). The dynamical structure of a hadron emission source is discribed by the (aQ)^vK_v (aQ) distributions. The anomalous dimensions of the picnic quantum fields are r_B(g^R) =－0.045±0.012, which control the singularities of the production amplitude in quantum field theory. The mathematical parameter= 4－D (the dimension D of space time) in the Feynman integrals can be replaced by the anomalous rB (g_R) of the quantum fields for the regularization. (－2rB (g_R)ε/2=1/1n(A²/m²)A→∞).

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ZHAO Xi, HUANG BangRong and ZHAO ShuSong. Dynamical Structure of Hadron Emission Sources[J]. Chinese Physics C, 2000, 24(11): 1011-1017.

ZHAO Xi, HUANG BangRong and ZHAO ShuSong. Dynamical Structure of Hadron Emission Sources[J]. Chinese Physics C, 2000, 24(11): 1011-1017. shu

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Received: 1999-08-27
Revised: 1900-01-01

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沈阳化工大学材料科学与工程学院沈阳 110142

Dynamical Structure of Hadron Emission Sources

Corresponding author: ZHAO ShuSong,

Department of Physics, Yunnan University. Kunming 650091, China

Received Date: 1999-08-27

Accepted Date: 1900-01-01

Available Online: 2000-11-05

Abstract: NA22 experimental data of the triplet seagull effects show that the Doppler effects of the hadron emission sources exist exactly in the hadron-hadron collisions. Every source possesses the same average energy (CMS) approximately. The collective seagulleffects can be also explained by the (aQ)^vK_v (aQ) distributions (Generalized functions). The dynamical structure of a hadron emission source is discribed by the (aQ)^vK_v (aQ) distributions. The anomalous dimensions of the picnic quantum fields are r_B(g^R) =－0.045±0.012, which control the singularities of the production amplitude in quantum field theory. The mathematical parameter= 4－D (the dimension D of space time) in the Feynman integrals can be replaced by the anomalous rB (g_R) of the quantum fields for the regularization. (－2rB (g_R)ε/2=1/1n(A²/m²)A→∞).

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