On the Transition Amplitude in Quantum Electrodynamics

スポンサーリンク

概要

• 論文の詳細を見る

• A set of orthonormal states is constructed by operating (free) photon-, electron- and positron-creation operators one after another to the (free) vacuum state Ψ_0. Any state, say Ψ[σ], can be expanded in terms of these orthonormal states. An equation is derived in a covariant form which is satisfied by a coefficient of the expansion which is a function of σ and whose absolute square may be interpreted as the transition probability. The procedure may be regarded as the transition to the Fock space. In the last section, relation to the S-matrix is also discussed.

• 一般社団法人日本物理学会の論文

著者

• Hori Shoichi

  Institute For Theoretical Physics Kanazawa University

関連論文

• On the Longitudinal and Transverse Polarization of Positrons in μ^+-Meson Decay
• On K-Meson Decays and the Universal Interactions
• On the Elementarity of the Weak Boson-Fermion Interaction, II^*
• On the Elementarity of the Weak Boson-Fermion Interaction, I^*
• On the Determination of the Spins of Λ^0 and θ^0 Particles
• On the Wave Functions of Higher Spin Particles
• On the Inverse Power Expansion of the S_[η, η, J] and the Green-functions
• On the Relativistic Two-body Problem
• On the Transition Amplitude in Quantum Electrodynamics

スポンサーリンク