
doi: 10.1007/bf01097923
It is proved that for anyf(x, y) ∈ L(R), where R=[-π,π,-π, π], a function ϕ(x, y), exists such that ¦ϕ(x, y) ¦=¦f(x, y) ¦ for almost all (x, y) ∈ R. The Fourier series of the function ϕ(x, y) and all conjugate trigonometric series are A*-summable almost everywhere.
Fourier series and coefficients in several variables, Summability and absolute summability of Fourier and trigonometric series, Summability in several variables
Fourier series and coefficients in several variables, Summability and absolute summability of Fourier and trigonometric series, Summability in several variables
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