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20122020
most citedComplex Hessian Operator, -capacity, Cegrell's classes and -Potential associated to a Positive Closed Current

2 citations · 2 across the 5 of their papers we have counts for

collaborators

5 papers

math.CV2020

-potential theory and -generalized Lelong numbers associated with -positive supercurrents

Fredj Elkhadhra, Khalil Zahmoul

In this study, we first define the local potential associated to a weakly positive closed supercurrent in analogy to the one investigated by Ben Messaoud and El Mir in the complex…

math.CV2019

Complex Hessian Operator associated to an -positive closed current and weighted -capacity

Hadhami Elaini, Fredj Elkhadhra

In this paper, we first study the definition and the continuity of the complex Hessian operator associated to an -positive closed current , for some classes of unbounded -…

math.CV2018

Lelong-Jensen formula, Demailly-Lelong numbers and weighted degree of positive supercurrents

Fredj Elkhadhra, Khalil Zahmoul

The goal of this work is to extend the concepts of generalized Lelong number of positive currents investigated by Skoda, Demailly and Ghiloufi in complex analysis, to weakly positi…

math.CV2015★ 2 cited

Complex Hessian Operator, -capacity, Cegrell's classes and -Potential associated to a Positive Closed Current

Abir Dhouib, Fredj Elkhadhra

In this paper we firstly introduce the concepts of capacity and Cegrell's classes associated to any -positive closed current . Next, after investigating the most imporant rel…

math.CV2012

Poincaré-Lelong formula, -analytic subsets and Lelong numbers of currents on almost complex manifolds

Fredj Elkhadhra

In this paper, we first establish a Poincaré-Lelong type formula in the almost complex setting. Then, after introducing the notion of -analytic subsets, we study the restriction…