Operator Ordering and Perturbation Expansion in the Path Integral Formalism

スポンサーリンク

概要

• 論文の詳細を見る

• The operator ordering problem in the path integral formalism is studied in the context of the perturbation expansion. For a given ordered Hamiltonian, there exists a path integral formula which reproduces the corresponding quantum mechanics, i.e., the same Feynman-Wick rules as the operator formalism. The Weyl ordering is shown to play an important role in connecting the discrete path integral (defined on a finite mesh) with the continuous one.

• 理論物理学刊行会の論文
• 1977-10-25

著者

• Sato Masa-aki

  College Of General Education Osaka University

• SATO Masaaki

  College of General Education, Osaka University

• Sato Masaaki

  College Of General Education Osaka University

• SATO Matsuo

  Department of Physics, Graduate School of Science, Osaka University

関連論文

• 21pZD-4 A search for strange tribaryonic states in ^4He(K^-_,n) reaction
• Observation of Pionic 1s States in Sn Nuclei and Its Implications on Chiral Symmetry Restoration
• Born-Infeld Action from Supergravity
• A Semiclassical Approach to the Boson-Fermion System
• Non-Linear Strings
• Canonical Quantization of Non-Abelian Gauge Field. II
• Operator Ordering and Perturbation Expansion in the Path Integral Formalism
• Phenomenological Study of Three-Body Force Based on the Energy Levels of the Alpha-Particle
• Chapter V Effects of Three-Body Force in the Triton and the Alpha Particle
• Test of Validity of the Hermitian Treatment of the Dyson Boson Mapping
• A New Formulation of a Many-Level Shell Model : A Method of Constructing Orthonormal Basis States Analytically
• Effect of Two-Pion-Exchange Three-Body Force in ^3H and ^4He

もっと見る 閉じる

スポンサーリンク