M. Subils

most citedParabolic nilradicals of Heisenberg type, II

1 citations · 1 across the 2 of their papers we have counts for

collaborators

2 papers

math.FA2019

Explicit fundamental solution for the operator $L + α ∣ T ∣$ on the Gelfand pair $(H_{n}, U (n))$

Isolda E. Cardoso, Mauro Subils, Raúl E. Vidal

By means of the spherical functions associated to the Gelfand pair $(H_{n}, U (n))$ we define the operator $L + α ∣ T ∣$ , where $L$ denotes the Heisenberg sublaplacian and $T$ de…

math.DG2017★ 1 cited

Parabolic nilradicals of Heisenberg type, II

Aroldo Kaplan, Mauro Subils

Every real simple non-compact Lie algebra not isomorphic to $so (1, n)$ contains a unique standard parabolic subalgebra whose nilradical is a generalized Heisenberg algebr…

Explicit fundamental solution for the operator L+α∣T∣ on the Gelfand pair (Hn​,U(n))

Parabolic nilradicals of Heisenberg type, II

Explicit fundamental solution for the operator $L + α ∣ T ∣$ on the Gelfand pair $(H_{n}, U (n))$