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A quantum model of a real scalar field

A quantum model of a real scalar field
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摘要 A quantum model of a real scalar field with local operator gauge symmetry is discussed. In the localized theory, in order to keep the local operator gauge symmetry, an operator gauge potential Bμ is needed. By combining the constraint of operator gauge potential Bμ and the microscopic causality theorem, the usual canonical quantization condition of a real scalar field is obtained. Therefore, a quantum model of a real scalar field without the usual procedure of quantizing a related classical model can be directly constructed. A quantum model of a real scalar field with local operator gauge symmetry is discussed. In the localized theory, in order to keep the local operator gauge symmetry, an operator gauge potential Bμ is needed. By combining the constraint of operator gauge potential Bμ and the microscopic causality theorem, the usual canonical quantization condition of a real scalar field is obtained. Therefore, a quantum model of a real scalar field without the usual procedure of quantizing a related classical model can be directly constructed.
作者 吴宁 阮图南
出处 《Science China Mathematics》 SCIE 1997年第6期633-637,共5页 中国科学:数学(英文版)
基金 Project supported in part by T.D.Lee's NNSF Grant,National Natural Science Foundation of China,Foundation of Ph.D Directing Programme of Chinese Universities and the Chinese Academy of Sciences.
关键词 CANONICAL quantization condition HERMITICITY REQUIREMENT operator GAUGE symmetry MICROSCOPIC CAUSALITY theorem. canonical quantization condition, Hermiticity requirement, operator gauge symmetry, microscopic causality theorem.
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