Salomon Sambou

activity

20192026

collaborators

6 papers

math.DG2026

Introduction au $\partial \partial ˉ$ -Neumann

Dieynaba Samb, Souhaibou Sambou, Mamadou Eramane Bodian +1

In this paper, we shall use the $L^{2}$ existence theorems for $\partial \partial ˉ$ provide by Guy Laville to etablish for existence theorem for the $\partial \partial ˉ$ -Neum…

math.CV2025

Solving the $\partial \partial$ for extendable currents without vanishing the boundary cohomology group

Mamadou Eramane Bodian, Souhaibou Sambou, Sény Diatta +1

In this paper, we consider the problem of solving the $\partial \partial$ equation with discribed support for differential forms in a relatively compact domain $Ω$ of a c…

math.CV2025

Generalized study of the operator $α \partial^{k} \partial ˉ^{k} + β \partial ˉ^{k} + γ \partial^{k} + c$ in weighted Hilbert space $L^{2} (C, e^{- ∣ z ∣^{2}})$

Eramane Bodian, Winnie Ossete Ingoba, Souhaibou Sambou +2

By Hörmander's $L^{2}$ -method, we study the operator $α \partial^{k} \partial ˉ^{k} + β \partial ˉ^{k} + γ \partial^{k} + c$ for any order $k$ with $α, β, γ \in R$ such that $(…

math.CV2025

Solving the $\partial \partial ˉ$ with prescribed support

Winnie Ossete Ingoba, Souhaibou Sambou, Salomon Sambou

In this paper, we consider the problem of solving the $\partial \partial ˉ$ with prescribed support for forms or currents in a domain $Ω$ of an complex manifold $X$ .

math.FA2022

Study of the operator $\partial^{k} \partial ˉ^{k} + c$ in the weighted Hilbert space $L^{2} (C, e^{- ∣ z ∣^{2}})$

Eramane Bodian, Souhaibou Sambou, Papa Badiane +2

By the Hörmander's $L^{2}$ -method, we study the operator $\partial^{k} \partial ˉ^{k} + c$ for any order $k$ in the weighted Hilbert space $L^2(\mathbb{C}, {\rm e}^{-\vert z \vert^…

math.CV2019

The $\partial \partial ˉ$ -problem for a differential forms with boundary value in currents sense defined in a contractible completely strictly pseudoconvex domain of a complex manifold

Salomon Sambou, Souhaibou Sambou

We solve the $\partial \partial ˉ$ -problem for the differential forms of class $C^{\infty}$ with boundary value in currents sense defined on a contractible completely strictly ps…

Introduction au ∂∂ˉ-Neumann

Solving the ∂∂ for extendable currents without vanishing the boundary cohomology group

Generalized study of the operator α∂k∂ˉk+β∂ˉk+γ∂k+c in weighted Hilbert space L2(C,e−∣z∣2)

Solving the ∂∂ˉ with prescribed support

Study of the operator ∂k∂ˉk+c in the weighted Hilbert space L2(C,e−∣z∣2)

The ∂∂ˉ-problem for a differential forms with boundary value in currents sense defined in a contractible completely strictly pseudoconvex domain of a complex manifold

Introduction au $\partial \partial ˉ$ -Neumann

Solving the $\partial \partial$ for extendable currents without vanishing the boundary cohomology group

Generalized study of the operator $α \partial^{k} \partial ˉ^{k} + β \partial ˉ^{k} + γ \partial^{k} + c$ in weighted Hilbert space $L^{2} (C, e^{- ∣ z ∣^{2}})$

Solving the $\partial \partial ˉ$ with prescribed support

Study of the operator $\partial^{k} \partial ˉ^{k} + c$ in the weighted Hilbert space $L^{2} (C, e^{- ∣ z ∣^{2}})$

The $\partial \partial ˉ$ -problem for a differential forms with boundary value in currents sense defined in a contractible completely strictly pseudoconvex domain of a complex manifold