DOIAbstract
A multiplier theorem for the sublaplacian on the Heisenberg group is proved using Littlewood-Paley-Stein theory of g-functions
A multiplier theorem for the sublaplacian on the Heisenberg group is proved using Littlewood-Paley-Stein theory of g-functions
AbstractIn this paper we prove two Paley-Wiener-type theorems for the Heisenberg group. One is for t...
We prove uniform resolvent estimates in weighted $L^2$-spaces for the sublaplacian $\mathcal{L}$ on ...
We discuss the analytic extension property of the Schrodinger propagator for the Heisenberg sublapla...
A multiplier theorem for the sublaplacian on the Heisenberg group is proved using Littlewood-Paley-S...
A multiplier theorem for the sublaplacian on the Heisenberg group is proved using Littlewood-Paley-S...
We prove that on a product of generalized Heisenberg groups, a Hörmander type multiplier theorem for...
We consider the g-function related to a class of radial functions which gives a characterization of ...
Let L be the sublaplacian on the Heisenberg group H<SUP>n</SUP>. A recent result of Müller and Stein...
We prove a Hörmander-type spectral multiplier theorem for a sublaplacian on SU(2), with critical ind...
We observe that the theorem of Hardy on Fourior transform pairs can be reformulated in terms of the ...
We give a Hörmander-type sufficient condition on an operator-valued function M that implies the Lp-b...
We prove Hardy inequalities for the conformally invariant fractional powers of the sublaplacian on t...
We prove Hardy inequalities for the conformally invariant fractional powers of the sublaplacian on t...
We prove Hardy inequalities for the conformally invariant fractional powers of the sublaplacian on t...
AbstractIn this paper we prove two Paley-Wiener-type theorems for the Heisenberg group. One is for t...
AbstractIn this paper we prove two Paley-Wiener-type theorems for the Heisenberg group. One is for t...
We prove uniform resolvent estimates in weighted $L^2$-spaces for the sublaplacian $\mathcal{L}$ on ...
We discuss the analytic extension property of the Schrodinger propagator for the Heisenberg sublapla...
A multiplier theorem for the sublaplacian on the Heisenberg group is proved using Littlewood-Paley-S...
A multiplier theorem for the sublaplacian on the Heisenberg group is proved using Littlewood-Paley-S...
We prove that on a product of generalized Heisenberg groups, a Hörmander type multiplier theorem for...
We consider the g-function related to a class of radial functions which gives a characterization of ...
Let L be the sublaplacian on the Heisenberg group H<SUP>n</SUP>. A recent result of Müller and Stein...
We prove a Hörmander-type spectral multiplier theorem for a sublaplacian on SU(2), with critical ind...
We observe that the theorem of Hardy on Fourior transform pairs can be reformulated in terms of the ...
We give a Hörmander-type sufficient condition on an operator-valued function M that implies the Lp-b...
We prove Hardy inequalities for the conformally invariant fractional powers of the sublaplacian on t...
We prove Hardy inequalities for the conformally invariant fractional powers of the sublaplacian on t...
We prove Hardy inequalities for the conformally invariant fractional powers of the sublaplacian on t...
AbstractIn this paper we prove two Paley-Wiener-type theorems for the Heisenberg group. One is for t...
AbstractIn this paper we prove two Paley-Wiener-type theorems for the Heisenberg group. One is for t...
We prove uniform resolvent estimates in weighted $L^2$-spaces for the sublaplacian $\mathcal{L}$ on ...
We discuss the analytic extension property of the Schrodinger propagator for the Heisenberg sublapla...
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