Results 21 to 30 of about 637,479 (268)
Generalized Fourier multipliers
In this paper, the authors introduce and study a class of linear operators defined on a separable Hilbert space \(\mathcal{H}\). Generalized Fourier multipliers are defined using abstract Fourier theory on separable Hilbert spaces. The main goal of this paper is to give and prove some results regarding the boundedness, compactness, and Schatten-von ...
Viorel Catană +2 more
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A multiplier theorem for Fourier transforms [PDF]
A function f analytic in the upper half-plane Π
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Multipliers for semigroups. [PDF]
Let L be a positive invertible self-adjoint operator in L2(X;C). Using transference methods for locally bounded groups of operators we obtain multipliers for the group of complex powers Liu on vector-valued Lebesgue spaces.
Blower, Gordon
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Fourier multipliers on graded Lie groups [PDF]
23 ...
Ruzhansky, M, Fischer, V
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In this note we study pseudo-multipliers associated to the harmonic oscillator (also called Hermite multipliers) belonging to Schatten classes on L2(Rn). We also investigate the spectral trace of these operators.
Duván Cardona
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In this research, we investigate an optimal control problem governed by elliptic PDEs with Dirichlet boundary conditions on complex connected domains, which can be utilized to model the cooling process of concrete dam pouring.
Mengya Su, Liuqing Xie, Zhiyue Zhang
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Spherical-Radial Multipliers on the Heisenberg Group
Let Hn be the (2n+1)-dimensional Heisenberg group. We consider a radial Fourier multiplier which is a spherical function on Hn and show that it is a Herz-Schur multiplier.
M.E. Egwe
doaj
A convolution type characterization for Lp - multipliers for the Heisenberg group
It is well known that if m is an Lp - multiplier for the Fourier transform on ℝn ...
R. Radha, A.K. Vijayarajan
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Estimates for the commutator of bilinear Fourier multiplier [PDF]
summary:Let $b_1, b_2 \in {\rm BMO}(\mathbb {R}^n)$ and $T_{\sigma }$ be a bilinear Fourier multiplier operator with associated multiplier $\sigma $ satisfying the Sobolev regularity that $\sup _{\kappa \in \mathbb {Z}} \|\sigma _{\kappa }\| _{W^{s_1,s_2}
Duong, Xuan Thinh +3 more
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Bilinear Oscillatory Fourier Multipliers
27 pages, 1 ...
Kato, Tomoya +3 more
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