A Geometrical Aspect of Multiplicity Distribution and Elastic Diffraction Scattering

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概要

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• A simple geometrical picture is presented which leads to the compound Poisson-type multiplicity distribution. In this picture a specific choice of the distribution enables us to determine the inelastic overlap function. We take the Polya-Eggenberger distribution which was previously discussed by the present author and by others. Elastic diffraction scattering is discussed by the use of the unitarity relation. A close connection between the long-range property of correlations and the shrinkage of the diffraction peak is found.

• 理論物理学刊行会の論文
• 1974-05-25

著者

• Minakata Hisakazu

  Research Institute For Theoretical Physics Hiroshima University

関連論文

• Self-Consistent Scaling Model for Multiplicity Distribution and Semi-Inclusive Missing Mass Spectra
• A Geometrical Aspect of Multiplicity Distribution and Elastic Diffraction Scattering
• Multiplicity Distribution Model Based on Cluster Assumption in High-Energy Hadronic Collisions

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