AbstractWe prove that CR lines in an exponentially degenerate boundary are propagators of holomorphic extendibility. This explains, in the context of the CR geometry, why in this situation the induced Kohn–Laplacian □b is not hypoelliptic (Christ (2000) [2])
For a pseudoconvex domain D ⊂ Cn, we prove the equivalence of the local hypoellipticity of the syste...
We study the properties of Carnot–Carathéodory spaces attached to a strictly pseudoconvex CR manifol...
We study the properties of Carnot–Carathéodory spaces attached to a strictly pseudoconvex CR manifol...
We prove that CR lines in an exponentially degenerate boundary are propagators of holomorphic extend...
AbstractWe prove that CR lines in an exponentially degenerate boundary are propagators of holomorphi...
In this paper we study nonlocal equations driven by the fractional powers of hypoelliptic operators ...
AbstractWe use the theory of pseudodifferential operators to prove that the solutions of certain deg...
In 1906, Hartogs proved his famous holomorphic extension theorem for bounded domains in Cn, however,...
In this dissertation, proper holomorphic maps between some types of CR manifolds have been studied. ...
Let Ω ⊂ Cn, n ≥ 2, be a domain with smooth connected boundary. If Ω is relatively compact, the Harto...
Let Ω ⊂ Cn, n ≥ 2, be a domain with smooth connected boundary. If Ω is relatively compact, the Harto...
Let Ω ⊂ Cn, n ≥ 2, be a domain with smooth connected boundary. IfΩ is relatively compact, the Hartog...
Abstract. In these lecture notes we present an introduction to the question of the solvability, the ...
. To any finite collection of smooth real vector fields X j in R n we associate a metric in the ph...
We develop a potential theory approach for some degenerate parabolic operators in non-divergence fo...
For a pseudoconvex domain D ⊂ Cn, we prove the equivalence of the local hypoellipticity of the syste...
We study the properties of Carnot–Carathéodory spaces attached to a strictly pseudoconvex CR manifol...
We study the properties of Carnot–Carathéodory spaces attached to a strictly pseudoconvex CR manifol...
We prove that CR lines in an exponentially degenerate boundary are propagators of holomorphic extend...
AbstractWe prove that CR lines in an exponentially degenerate boundary are propagators of holomorphi...
In this paper we study nonlocal equations driven by the fractional powers of hypoelliptic operators ...
AbstractWe use the theory of pseudodifferential operators to prove that the solutions of certain deg...
In 1906, Hartogs proved his famous holomorphic extension theorem for bounded domains in Cn, however,...
In this dissertation, proper holomorphic maps between some types of CR manifolds have been studied. ...
Let Ω ⊂ Cn, n ≥ 2, be a domain with smooth connected boundary. If Ω is relatively compact, the Harto...
Let Ω ⊂ Cn, n ≥ 2, be a domain with smooth connected boundary. If Ω is relatively compact, the Harto...
Let Ω ⊂ Cn, n ≥ 2, be a domain with smooth connected boundary. IfΩ is relatively compact, the Hartog...
Abstract. In these lecture notes we present an introduction to the question of the solvability, the ...
. To any finite collection of smooth real vector fields X j in R n we associate a metric in the ph...
We develop a potential theory approach for some degenerate parabolic operators in non-divergence fo...
For a pseudoconvex domain D ⊂ Cn, we prove the equivalence of the local hypoellipticity of the syste...
We study the properties of Carnot–Carathéodory spaces attached to a strictly pseudoconvex CR manifol...
We study the properties of Carnot–Carathéodory spaces attached to a strictly pseudoconvex CR manifol...
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