Pages that link to "Item:Q5741851"

The following pages link to When does the norm of a Fourier multiplier dominate its L∞ norm? (Q5741851):

Displaying 16 items.

• Algebras of convolution type operators with continuous data do not always contain all rank one operators (Q829809) (← links)
• A new proof of the restriction theorem for weak type \((1,1)\) multipliers on \(\mathbb{R}^ n\) (Q1815238) (← links)
• Calkin images of Fourier convolution operators with slowly oscillating symbols (Q1980914) (← links)
• Wavelet bases in Banach function spaces (Q2021616) (← links)
• Algebras of continuous Fourier multipliers on variable Lebesgue spaces (Q2191564) (← links)
• Semi-almost periodic Fourier multipliers on rearrangement-invariant spaces with suitable Muckenhoupt weights (Q2210332) (← links)
• Banach algebras of Fourier multipliers equivalent at infinity to nice Fourier multipliers (Q2227639) (← links)
• Noncompactness of Fourier convolution operators on Banach function spaces (Q2332604) (← links)
• The Brown-Halmos theorem for a pair of abstract Hardy spaces (Q2414749) (← links)
• (Q3385368) (← links)
• A lower estimate for weak-type Fourier multipliers (Q5862383) (← links)
• When does e^−/τ/ maximize Fourier extension for a conic section? (Q6058170) (← links)
• The Coburn lemma and the Hartman-Wintner-Simonenko theorem for Toeplitz operators on abstract Hardy spaces (Q6113048) (← links)
• Bounded compact and dual compact approximation properties of Hardy spaces: new results and open problems (Q6146228) (← links)
• Invertibility of Fourier convolution operators with \textit{pc} symbols on variable Lebesgue spaces with Khvedelidze weights (Q6188042) (← links)
• The Brown-Halmos theorem for discrete Wiener-Hopf operators (Q6646600) (← links)