Note on the Non-Perturbation-Approach to Quantum Field Theory
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概要
著者
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Goto Tetsuo
Department Of Physics And Atomic Energy Research Institute College Of Science And Engineering Nihon
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Imamura Tsutomu
Department Of Physics Kaansei Gakuin University
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Imamura Tsutomu
Department Of Physics Osaka University
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Goto Tetsuo
Department Of Physics Osaka University
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Goto Tetsuo
Department Of Physics And Atomic Energy Reseach Institute Collefe Of Science And Engineering Nihon U
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IMAMURA Tsutomu
Department of Physics, Osaka University
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GOTO Tetsuo
Department of Physics, Osaka University
関連論文
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- An Exact Gaussian Solution for the Two-Dimensional Ideal Incompressible Magnetohydrodynamic Turbulence
- Two-Time Correlation Function of the Time-Dependent Ideal Random Function
- Nonlinear Wave Modulation in Collisionless Plasmas
- C, P and T in c-Number Infinite Component Wave Function
- On the Vertex Function in the Bi-Local Field
- An Operator Formalism to the Path Integral Method
- Relative Diffusion of a Pair of Fluid Particles in Turbulence
- Infinite Component Wave Equation and Scattering Amplitude
- Note on the Longitudinal and Scalar Photons
- Deformable Sphere Model of Hadrons
- Proton-Proton Scattering in the Gev Region : Criticism of the Blockhintsev-Bubelev Model
- Quantum Theory of Generalized Gauge Field
- Deformable Sphere Model of Elementary Particles and the Origin of Internal Symmetries
- Deformable Sphere Model of Elementary Particles and Its Relation to Quark
- A Quantum Theory of the Rigid Body in Terms of a Two-Component Spinor
- Relative Diffusion of a Pair of Fluid Particles in Turbulence
- Quasi-Stable Energy Spectrum of Isotropic Turbulence
- A Gaussian Solution for Drift Wave Turbulence and for Rossby Wave Turbulence
- Turbulent Flows near Flat Plates
- An Exact Gaussian Solution for Two-Dimensional Incompressible Inviscid Turbulent Flow
- Stationary Spectrum of Pseudo-Three-Dimensional Electrostatic Turbulence in Magnetized Plasmas
- Potential in Quantum Field Theory
- Infinite Component Wave Function and Scattering Amplitude. II
- Note on the Non-Perturbation-Approach to Quantum Field Theory
- On the Longitudinal and Scalar Photons in Lorentz Gauge and Lorentz Condition
- The Wiener-Hermite Expansion with Time-Dependent Ideal Random Function
- The Wiener-Hermite Expansion with Time-Dependent Ideal Random Function. II : The Three-Mode Model
- Poincare Group and the Relativistic Wave Equation of the Extended Particle Model
- The Degenerate Vacuum and the Infinite Component Wave Equation
- Generalization of the Stueckelberg Formalism to the Massive Yang-Mills Field
- On the Unstable States in Quantum Field Theory
- Particle-Hole Bound States in the Many Fermion System
- Criticism on the Assumptions in the Formal Scattering Theory
- Exact Gaussian Solution of a Passive Scalar in an Isotropic and Gaussian Turbulent Flow
- Elastic Sphere Model of Elementary Particles and Its Relation to the Quadri-Local Field Model
- Exact Gaussian Solution of a Turbulent Flow and a Temperature Distribution
- The Canonical Quantization of the Free Electromagnetic Field in the Landau Gauge
- On the Separation of Redundant Variables in the Quantum Theory of the Yang-Mills Field
- Rigid Sphere Model of Elementary Particles and the Electromagnetic Field
- Quantum Field Theory of Unstable Particles
- On a Classical Spinning Particle Model of Dirac Particle
- The Interaction of the Bi-Local Field with the External Field
- An Asymptotic Method for the Vlasov Equation
- Extended Particle Model of Elementary Particles
- On the Interaction of Extended Particles : Formulation of Breaking and Connection of Strings
- The New Wave Equation of the Bi-Local Field and Its Mechanical Model
- Relativistic Quantum Mechanics of One-Dimensional Mechanical Continuum and Subsidiary Condition of Dual Resonance Model
- On Collective Motion of Rotational Invariant System Composed of N-Particles
- Quantum Field Confined to a Finite Domain as a Model of Hadrons: Case of a Spherical and Rigid Domain
- Bose Quarks and Non-Leptonic Weak Interactions
- The Lagrangian Auto-Velocity Correlation Function