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- W2146256809 abstract "The high-temperature expansion of many field theoretic quantities leads to double (or triple) infinite series. These series are completely convergent (i.e. finite). In order to collect together common powers of temperature one would like to interchange the order of thessummations, but such an interchange produces a divergent series (formally a zeta function for a negative argument). This paper proves some theorems that allow one to express the (finite) result as a power series in temperature." @default.
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- W2146256809 date "1986-01-01" @default.
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- W2146256809 title "Proof of zeta-function regularization of high-temperature expansions" @default.
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- W2146256809 doi "https://doi.org/10.1016/0550-3213(86)90545-6" @default.
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