2 problems

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Ultradistribution characterisation conjecture for the sub-Laplacian on the Heisenberg group
Let $\mathbb H_n$ be the Heisenberg group, let $\gamma^{s}_{\mathbf{X},L^2}(\mathbb H_n)$ and $\gamma^{(s)}_{\mathbf{X},L^2}(\mathbb H_n)$ be the corresponding sub-Laplacian Gevrey…
Conjectureopengevrey-regularity heisenberg-groups ultradistributionsarXiv posted 2 days ago
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Ultradistribution characterisation conjecture for the sub-Laplacian on $SU(2)$
Let $s eq 1$ ? No: the source considers $1leq s<infty$ . Let $gamma^{s}{mathbf{X},L^2}(SU(2))$ and $gamma^{(s)}{mathbf{X},L^2}(SU(2))$ be the corresponding sub-Laplacian Gevrey space…
Conjectureopencompact-groups gevrey-regularity ultradistributionsarXiv posted 2 days ago

Ultradistribution characterisation conjecture for the sub-Laplacian on the Heisenberg group