Self-Consistent Scaling Model for Multiplicity Distribution and Semi-Inclusive Missing Mass Spectra. II
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概要
- 論文の詳細を見る
The self-consistency condition for a scaling model proposed in a previous paper in examined in detail. With a simple and natural choice of an unknown function g(α), the normalized moments turn out to be of the Polya-type. The phenomenological success of the Polya-type correlation is supported by the theoretical foundation in this paper.
- 理論物理学刊行会の論文
- 1976-05-25
著者
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Minakata Hisakazu
Department Of Physics Tokyo Metropolitan University
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Minakata Hisakazu
Department Of Physics Waseda University
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MINAKATA Hisakazu
Department of Physics, Tokyo Metropolitan University : Institute for Nuclear Study, University of Tokyo
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MINAKATA Hisakazu
Department of Physics, Waseda University
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- Pomeron Slope vs. Reggeon Slope in Dual Multiperipheral Model
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- Self-Consistent Scaling Model for Multiplicity Distribution and Semi-Inclusive Missing Mass Spectra. II
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- Is Slope of the Forward Peak Controlled by the Size of Diffractively Excited Objects?
- Trajectory Slopes in a Gauge-Dual-Topological Approach to Soft Hadronic Reactions(Duality, Jets and QCD,Proceedings of the Multiparticle Dynamics)