This paper is divided in two parts: in Section 2, we define recursively a privileged basis of the primitive forms in a symplectic space (V^2n , ω). Successively, in Section 3, we apply our construction in the setting of Heisenberg groups ℍ^n , n ≥ 1, to write in coordinates the exterior differential of the so-called Rumin’s complex of differential forms in ℍ^n .
A recursive basis for primitive forms in symplectic spaces and applications to Heisenberg groups / Baldi, Annalisa; Barnabei, Marilena; Franchi, Bruno. - In: ACTA MATHEMATICA SINICA. - ISSN 1439-8516. - ELETTRONICO. - 32:3(2016), pp. 265-285. [10.1007/s10114-016-4620-6]
A recursive basis for primitive forms in symplectic spaces and applications to Heisenberg groups
BALDI, ANNALISA;BARNABEI, MARILENA;FRANCHI, BRUNO
2016
Abstract
This paper is divided in two parts: in Section 2, we define recursively a privileged basis of the primitive forms in a symplectic space (V^2n , ω). Successively, in Section 3, we apply our construction in the setting of Heisenberg groups ℍ^n , n ≥ 1, to write in coordinates the exterior differential of the so-called Rumin’s complex of differential forms in ℍ^n .File in questo prodotto:
Eventuali allegati, non sono esposti
I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.
