Spherical Functions in the 1+1 Conformal Group
スポンサーリンク
概要
- 論文の詳細を見る
Noting that the Casimir operators of the 1+1 conformal group SO(2, 2) are vanishing identically, we discuss its SO(2, 1) subgroups. With them, we define the spherical function and present the differential equation for it. It contains the Tchebycheff as its special case. Regular solutions are given in terms of the hypergeometric function. They provide a system of orthogonal functions.
- 一般社団法人日本物理学会の論文
- 1992-10-25
著者
-
KOBAYASHI Ken-Ichiro
Institute for Nuclear Study, University of Tokyo
-
KOBAYASHI Kenzo
Faculty of Engineering, Mie University
-
Kobayashi Kozo
Department of Physics, Saitama University
関連論文
- Numerical Simulation of the Single Electron Tunneling Processes in the Scanning Tunneling Spectroscopy through Metal Fine Particle
- Quantum Conserved Charges and S-Matrices in N=2 Supersymmetric Sine-Gordon Theory
- Unitarity in Gauge Symmetry Breaking on an Orbifold
- Finite-Range DWBA Analysis of Anomalous Analyzing Powers in (p,α) Reactions
- Momentum-Transfer Dependence of Nuclear Spin-Isospin Transitions : Nuclear Physics
- Gauge Independent Mechanism of Decoupling at Low Energies
- Spherical Functions in the 1+1 Conformal Group
- Nonlinear Klein-Gordon Equations for the Motion of the String
- Correlation due to Energy-Momentum Conservation in Multi-Particle Production Processes