- Publication venue
- Publication date
- 21/05/2020
- Field of study
Get PDFWe consider a bounded open Stein subset Ω of a complex Stein manifold
X of dimension n. We prove that if f is a current on X of bidegree
(p,q+1), ∂ˉ-closed on Ω, we can find a current u on X
of bidegree (p,q) which is a solution of the equation ∂ˉu=f in
Ω. In other words, we prove that the Dolbeault complex of temperate
currents on Ω (i.e. currents on Ω which extend to currents on
X) is concentrated in degree 0. Moreover if f is a current on X=Cn of
order k, then we can find a solution u which is a current on Cn of order
k+2n+1 - Publication venue
- 'Societe Mathematique de France'
- Publication date
- 01/01/1972
- Field of study
Get PDF
- Publication venue
- Publication date
- 01/01/1976
- Field of study
Get PDF
- Publication venue
- Publication date
- 01/01/1972
- Field of study
Get PDF
- Publication venue
- Publication date
- 01/01/1971
- Field of study
No full text
- Publication venue
- Publication date
- 01/01/1972
- Field of study
Get PDF
- Publication venue
- Publication date
- 01/01/1978
- Field of study
Get PDF
- Publication venue
- 'Cellule MathDoc/CEDRAM'
- Publication date
- 01/01/1971
- Field of study
No full text
- Publication venue
- 'Springer Science and Business Media LLC'
- Publication date
- 01/01/1982
- Field of study
No full text
- Publication venue
- 'Springer Science and Business Media LLC'
- Publication date
- 01/01/1978
- Field of study
No full text