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An Approach to Regge Behaviour and Duality Based on an Infinite Sum of One-Particle-Exhange Amplitudes

机译：基于单粒子 - 交换幅度无穷和的回归行为和对偶性的一种方法

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作者
Kinoshita, K.; Kobayashi, M.; Shiga, K.;
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年度 1971
页码 1-5
总页数 5
原文格式 PDF
正文语种 eng
中图分类工业技术;
关键词
Exchanging ; Regge poles ; Scattering amplitude ; Bibliographies ; Integral equations ; Veneziano model;

机译：交换;回归极点;散射幅度;参考书目;积分方程; Veneziano模型;

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专利

1. Color-kinematics duality and the Regge limit of inelastic amplitudes [J] . Agustín Sabio Vera, Eduardo Serna Campillo, Miguel á. Vázquez-Mozo Journal of High Energy Physics . 2013,第04期

机译：颜色运动学对偶性和非弹性振幅的Regge极限
2. Regge Behaviour of Symmetric Octet Exchange Amplitude for Gluon–Gluon Scattering [J] . J. Kwieciński, M. Prasza?owicz Acta physica Polonica, B. Particle Physics and Field Theory, Nuclear Physics, Theory of Relativity . 1981,第2期

机译：胶子-胶子散射的对称八位位组交换幅度的Regge行为
3. EIKONAL APPROACH TO N = 4 SYM REGGE AMPLITUDES IN THE AdS/CFT CORRESPONDENCE [J] . Matteo Giordano, Robi Peschanski, Shigenori Seki Acta Physica Polonica . 2012,第6期

机译：AdS / CFT对应中对N = 4个SYM REGGE幅度的等效方法
4. Discontinuities of multi-Regge amplitudes [C] . V.S. Fadin International Workshop on Diffraction in High Energy Physics . 2015

机译：多调节幅度的不连续
5. MINIMAL REGGE MODEL FOR MESON-BARYON SCATTERING: DUALITY, SU3 AND PHASE-MODIFIED ABSORPTIVE CUTS. [D] . EGLI, STEVEN EDWARD. 1975

机译：Meson-Baryon散射的最小REGGE模型：对偶，SU3和相变吸收性切割。
6. New infinite families of exact sums of squares formulas Jacobi elliptic functions and Ramanujan’s tau function [O] . Stephen C. Milne 1996

机译：平方公式的精确和的新无限族Jacobi 椭圆函数和Ramanujan的tau函数
7. An Approach to Regge Behaviour and Duality Based on an Infinite Sum of One-Particle-Exchange Amplitudes [O] . Kisei Kinoshita, Masanori Kobayashi, Kunio Shiga 1972

机译：基于一粒子交换幅度的无限总和调节行为和二元性的方法
8. Crossed Channel Exchange and Regge Asymptotic Behaviour of Scattering Amplitudes - Comparison of Infinite One Particle Exchange Model with Veneziano Model [R] . Kawasaki, M., Kobayashi, M. 1970

机译：交叉通道交换和散射振幅的Regge渐近行为 - 无限一粒子交换模型与Veneziano模型的比较

An Approach to Regge Behaviour and Duality Based on an Infinite Sum of One-Particle-Exhange Amplitudes

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