Matsubara frequency
In thermal quantum field theory, the Matsubara frequency summation (named after Takeo Matsubara) is the summation over discrete imaginary frequencies. It takes the following form where is the inverse temperature and the frequencies are usually taken from either of the following two sets (with ): bosonic frequencies: fermionic frequencies: The summation will converge if tends to 0 in limit in a manner faster than . The summation over bosonic frequencies is denoted as (with ), while that over fermionic frequencies is denoted as (with ). is the statistical sign.
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CaloronGreen's function (many-body theory)Imaginary frequencyImaginary frequency summationImaginary timeKaluza–Klein theoryKeldysh formalismMatsubara (disambiguation)Matsubara formalismMatsubara frequency summationMatsubara weighting functionNumerical analytic continuationTakeo MatsubaraThermal quantum field theory
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Matsubara frequency
In thermal quantum field theory, the Matsubara frequency summation (named after Takeo Matsubara) is the summation over discrete imaginary frequencies. It takes the following form where is the inverse temperature and the frequencies are usually taken from either of the following two sets (with ): bosonic frequencies: fermionic frequencies: The summation will converge if tends to 0 in limit in a manner faster than . The summation over bosonic frequencies is denoted as (with ), while that over fermionic frequencies is denoted as (with ). is the statistical sign.
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In thermal quantum field theor ...... ature it is given by the sum .
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熱場の量子論において松原振動数の和とは、離散的な虚数振動数に ...... グラムは、では積分で表されるが、有限温度では和で与えられる。
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In thermal quantum field theor ...... th ). is the statistical sign.
@en
熱場の量子論において松原振動数の和とは、離散的な虚数振動数に ...... グラムは、では積分で表されるが、有限温度では和で与えられる。
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Matsubara frequency
@en
松原振動数
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