A Note on Covariant Derivatives in the Quantum Field Theory
T. Okabayashi
Abstract
T. Okabayashi
Abstract
Physical conditions, which must be introduced in translating covariant derivatives in classical field theory into quantum-theoretical ones, are discussed. It is also shown that the present approach gives a simple foundation to use the Lagrangian or energy-momentum tensor density operator of the Podolsky form for irreducible systems of non-linear fields.
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Physical conditions, which must be introduced in translating covariant derivatives in classical field theory into quantum-theoretical ones, are discussed. It is also shown that the present approach gives a simple foundation to use the Lagrangian or energy-momentum tensor density operator of the Podolsky form for irreducible systems of non-linear fields.
Key concepts: Covariant transformation, Physics, Quantum field theory, Gauge covariant derivative, Operator (biology), Mathematical physics, Tensor (intrinsic definition), Simple (philosophy)