Defines Calderón-Hardy spaces H^p_{q,γ}(H^n) and proves unique solvability of L F = f in H^p_{q,2}(H^n) for f in H^p(H^n) when 1 < q < (n+1)/n and a lower bound on p holds.
Rocha,Calder´ on-Hardy spaces with variable exponents and the solution of the equation∆ mF=fforf∈H p(·)(Rn), Math
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Calder\'on-Hardy type spaces and the Heisenberg sub-Laplacian
Defines Calderón-Hardy spaces H^p_{q,γ}(H^n) and proves unique solvability of L F = f in H^p_{q,2}(H^n) for f in H^p(H^n) when 1 < q < (n+1)/n and a lower bound on p holds.