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• W2068846660 abstract "We introduce the notion of a field which is strictly localizable within a region of space-time. We investigate what restrictions strict localizability imposes on the high-energy behavior of fields, and we find that it leads to an upper bound on the growth of a field in momentum space. This bound allows the off-mass-shell vacuum expectation values to grow in momentum space faster than any polynomial. Furthermore, it turns out that no maximum rate of growth exactly saturates our bound. In addition, strictly localizable fields need not be Schwartz distributions. However, the usual distribution fields are strictly localizable fields of a special type. We formulate a strictly local field theory in precise mathematical terms. Finally, we discuss simple examples of strictly localizable fields that are not distributions." @default.
• W2068846660 created "2016-06-24" @default.
• W2068846660 creator A5051231490 @default.
• W2068846660 date "1967-06-25" @default.
• W2068846660 modified "2023-09-27" @default.
• W2068846660 title "High-Energy Behavior in Quantum Field Theory. I. Strictly Localizable Fields" @default.
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• W2068846660 doi "https://doi.org/10.1103/physrev.158.1454" @default.
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