AbstractIn this paper we show that noncompactness of the ∂̄-Neumann operator on a smooth, bounded, pseudoconvex Reinhardt domain Ω in C2 implies noncompactness of the ∂̄-Neumann operator of higher-dimensional domains fibered over Ω under a suitable size restriction on the fibers
Let Ω be a C4- smooth bounded pseudoconvex domain in C2. We show that if the - ¯- Neumann opera...
We study the ∂-Neumann operator and the Kobayashi metric. We observe that under certain conditions...
AbstractWe derive conditions for compactness of Hankel operators Hf:A2(Ω)→L2(Ω) (Hf(g):=(I−P)(f¯g)) ...
AbstractIn this paper we show that noncompactness of the ∂̄-Neumann operator on a smooth, bounded, p...
AbstractWe give a sufficient condition for subelliptic estimates for the ∂¯-Neumann operator on smoo...
For smooth bounded pseudoconvex domains in Cn, we provide geometric conditions on (the points of inf...
AbstractThe ∂-Neumann operator on (0,q)-forms (1⩽q⩽n) on a bounded convex domainΩin Cnis compact if ...
AbstractFor a domain D of Cn which is weakly q-pseudoconvex or q-pseudoconcave, we give a sufficient...
In this dissertation we are concerned with a problem which asks whether the compactness of the ∂ ̅-N...
AbstractWe introduce general estimates for “gain of regularity” of solutions of the ∂¯-Neumann probl...
On a smooth, bounded pseudoconvex domain $\Omega$ in $\mathbb{C}^n$, to verify that Catlin's Propert...
AbstractWe construct a parametrix for the ∂̄-Neumann problem on any pseudoconvex domain of finite ty...
AbstractA smooth bounded pseudoconvex domain in C2 is of finite type if and only if the number of ei...
AbstractIn this paper we discuss compactness of the canonical solution operator to ∂¯ on weigthed L2...
AbstractIn this paper we study the Sobolev regularity of the Bergman projection B and the ∂¯-Neumann...
Let Ω be a C4- smooth bounded pseudoconvex domain in C2. We show that if the - ¯- Neumann opera...
We study the ∂-Neumann operator and the Kobayashi metric. We observe that under certain conditions...
AbstractWe derive conditions for compactness of Hankel operators Hf:A2(Ω)→L2(Ω) (Hf(g):=(I−P)(f¯g)) ...
AbstractIn this paper we show that noncompactness of the ∂̄-Neumann operator on a smooth, bounded, p...
AbstractWe give a sufficient condition for subelliptic estimates for the ∂¯-Neumann operator on smoo...
For smooth bounded pseudoconvex domains in Cn, we provide geometric conditions on (the points of inf...
AbstractThe ∂-Neumann operator on (0,q)-forms (1⩽q⩽n) on a bounded convex domainΩin Cnis compact if ...
AbstractFor a domain D of Cn which is weakly q-pseudoconvex or q-pseudoconcave, we give a sufficient...
In this dissertation we are concerned with a problem which asks whether the compactness of the ∂ ̅-N...
AbstractWe introduce general estimates for “gain of regularity” of solutions of the ∂¯-Neumann probl...
On a smooth, bounded pseudoconvex domain $\Omega$ in $\mathbb{C}^n$, to verify that Catlin's Propert...
AbstractWe construct a parametrix for the ∂̄-Neumann problem on any pseudoconvex domain of finite ty...
AbstractA smooth bounded pseudoconvex domain in C2 is of finite type if and only if the number of ei...
AbstractIn this paper we discuss compactness of the canonical solution operator to ∂¯ on weigthed L2...
AbstractIn this paper we study the Sobolev regularity of the Bergman projection B and the ∂¯-Neumann...
Let Ω be a C4- smooth bounded pseudoconvex domain in C2. We show that if the - ¯- Neumann opera...
We study the ∂-Neumann operator and the Kobayashi metric. We observe that under certain conditions...
AbstractWe derive conditions for compactness of Hankel operators Hf:A2(Ω)→L2(Ω) (Hf(g):=(I−P)(f¯g)) ...
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