Nonlinear Klein-Gordon Equations for the Motion of the String

スポンサーリンク

概要

• 論文の詳細を見る

• The string spans a two-dimensional surface in space-time during its motion. By the use of surface theory in differential geometry, the nonlinear Klein-Gordon equations have systematically been studied for a field describing the surface. They are exhausted by the following three families: the Liouville, hyperbolic sine-Gordon and sine-Gordon families.

• 一般社団法人日本物理学会の論文
• 1984-02-25

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

スポンサーリンク