Results 171 to 175 of about 14,194 (175)
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A bilinear approach to cone multipliers I. Restriction estimates
Geometric And Functional Analysis, 2000Let \(S_1\) and \(S_2\) be two smooth compact hypersurfaces with boundary in \(\mathbb{R}^3\), with Lebesgue measure \(d\sigma_1\) and \(d\sigma_2\), respectively. If \(0< p,q\leq\infty\), one says that the bilinear adjoint restriction estimate \(R^*_{S_1,S_2}(p\times p\to q)\) holds if \[ \Biggl\|\prod^2_{t=1} (f^\wedge_t d\sigma_t)\Biggr\|_{L^q ...
Tao, Terence C., Vargas, Ana M.
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Linear and Bilinear Multiplier Operators for the Dunkl Transform
Mediterranean Journal of Mathematics, 2010The paper treats the problem of \(L^p\) estimates for linear and bilinear multiplier operators for the Dunkl transform in the one dimensional case. Using Hörmander's technique and an explicit formula for the Dunkl translation operator, an analogue of the celebrated Hörmander multiplier theorem is proved in the Dunkl setting.
Amri, Bechir +2 more
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Weighted norm inequalities for bilinear flag Fourier multipliers
Studia Mathematica, 2018Summary: This paper proves weighted norm inequalities for bilinear flag Fourier multipliers with limited regularity, which extends some results of \textit{D. S. Kurtz} and \textit{R. L. Wheeden} [Trans. Am. Math. Soc. 255, 343--362 (1979; Zbl 0427.42004)], \textit{M. Fujita} and \textit{N. Tomita} [Trans. Am. Math. Soc. 364, No.
Zhang, Xiaojin, Liu, Zongguang
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Weighted compact commutator of bilinear Fourier multiplier operator
Chinese Annals of Mathematics, Series B, 2017zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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NOTES IN TRANSFERENCE OF BILINEAR MULTIPLIERS
Advanced Courses of Mathematical Analysis III, 2008openaire +1 more source