Pages that link to "Item:Q3744664"
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The following pages link to A CONTINUOUS FUNCTION WITH MULTIPLE FOURIER SERIES IN THE WALSH-PALEY SYSTEM THAT DIVERGES ALMOST EVERYWHERE (Q3744664):
Displaying 7 items.
- Universality properties of Walsh-Fourier series (Q478493) (← links)
- A weak generalized localization criterion for multiple Walsh-Fourier series with \(J_k\)-lacunary sequence of rectangular partial sums (Q483596) (← links)
- On the problem of the smoothness of functions whose Fourier-Walsh series diverge almost everywhere. (Q1432252) (← links)
- On the divergence of double Fourier-Walsh and Fourier-Walsh-Kaczmarz series of continuous functions (Q2043677) (← links)
- On the divergence of double Fourier–Walsh–Paley series of continuous functions (Q4969025) (← links)
- (Q5146326) (← links)
- On the uniform convergence of spherical partial sums of Fourier series by the double Walsh system (Q6193807) (← links)
