Dariush Ehsani

most citedIntegral representations on non-smooth domains

5 citations · 5 across the 3 of their papers we have counts for

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math.CV2009

The Bergman projection and weighted $C^{k}$ estimates for the canonical solution to \dbar on non-smooth domains

Dariush Ehsani

We apply integral representations for functions on non-smooth strictly pseudoconvex domains, the Henkin-Leiterer domains, to derive weighted $C^{k}$ estimates for the component of a…

math.CV2009

Weighted $C^{k}$ estimates for a class of integral operators on non-smooth domains

Dariush Ehsani

We apply integral representations for $(0, q)$ -forms, $q \geq 1$ , on non-smooth strictly pseudoconvex domains, the Henkin-Leiterer domains, to derive weighted $C^{k}$ estimates for a giv…

math.CV2009★ 5 cited

Integral representations on non-smooth domains

Dariush Ehsani

We derive integral representations for $(0, q)$ -forms, $q \geq 1$ , on non-smooth strictly pseudoconvex domains, the Henkin-Leiterer domains. A $(0, q)$ -form, $f$ is written in terms of…

The Bergman projection and weighted Ck estimates for the canonical solution to \dbar on non-smooth domains

Weighted Ck estimates for a class of integral operators on non-smooth domains

Integral representations on non-smooth domains

The Bergman projection and weighted $C^{k}$ estimates for the canonical solution to \dbar on non-smooth domains

Weighted $C^{k}$ estimates for a class of integral operators on non-smooth domains