Wick-ordered entire functions of the indefinite metric free field (Q1364193)
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scientific article; zbMATH DE number 1051415
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Wick-ordered entire functions of the indefinite metric free field |
scientific article; zbMATH DE number 1051415 |
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Wick-ordered entire functions of the indefinite metric free field (English)
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8 October 1998
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In the author's paper [``Beyond the theory of hyperfunctions'', in: Development in Math.: The Moscow School, Chapman and Hall, London, 131-193 (1993)] an extension of the distribution theory based on the angular localizability notion and aimed at the application to quantum field theory is presented. It was included a generalization of a well-known Paley-Wiener-Schwartz theorem which relates the support properties of distributions to the growth properties of their Laplace transformations. In this paper it is shown that the employment of a relevant PWS-type theorem provides a general method for constructing Wick-ordered entire functions of indefinite metric free fields.
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quantum field theory
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angular localizability
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gauge fields
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quantization
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Paley-Wiener-Schwartz theorem
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Laplace transformations
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Wick-ordered entire functions
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indefinite metric free fields
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0.89050317
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0.8804489
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0.87944925
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0.8649202
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0.86125433
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0.85876334
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0.85870636
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