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])
We prove existence of weak solutions of Neumann problem of nonhomogeneous elliptic system with asymm...
International audienceWe consider the supercritical elliptic problem $-\Delta u=u^{5+\epsilon},$ $u>...
International audienceWe consider the supercritical elliptic problem $-\Delta u=u^{5+\epsilon},$ $u>...
AbstractReal analytic functions on the boundary of the sphere which have separate holomorphic extens...
AbstractWe prove that CR lines in an exponentially degenerate boundary are propagators of holomorphi...
We prove that CR lines in an exponentially degenerate boundary are propagators of holomorphic extend...
The Neumann problem for the Poisson equation is considered in a domain $\Omega_{\varepsilon}\subset\...
We solve the problem of simultaneously embedding properly holomorphically into $\Bbb C^2$ a whole fa...
This is a survey paper about the proof of the hypoellipticity theorem by Hörmander (Acta Math. 1967)...
A complex analytic space is said to have the D*-extension property if and only if any holomorphic ma...
We obtain a conceptually new differential geometric proof of P. F. Klembeck’s result (cf. [9])...
We obtain a conceptually new differential geometric proof of P. F. Klembeck’s result (cf. [9])...
We obtain a conceptually new differential geometric proof of P. F. Klembeck’s result (cf. [9])...
We consider the biharmonic operator subject to homogeneous boundary conditions of Neumann type on a...
AbstractLet Ω be a domain in Cn. Let H(Ω) be the linear space over C of the holomorphic functions in...
We prove existence of weak solutions of Neumann problem of nonhomogeneous elliptic system with asymm...
International audienceWe consider the supercritical elliptic problem $-\Delta u=u^{5+\epsilon},$ $u>...
International audienceWe consider the supercritical elliptic problem $-\Delta u=u^{5+\epsilon},$ $u>...
AbstractReal analytic functions on the boundary of the sphere which have separate holomorphic extens...
AbstractWe prove that CR lines in an exponentially degenerate boundary are propagators of holomorphi...
We prove that CR lines in an exponentially degenerate boundary are propagators of holomorphic extend...
The Neumann problem for the Poisson equation is considered in a domain $\Omega_{\varepsilon}\subset\...
We solve the problem of simultaneously embedding properly holomorphically into $\Bbb C^2$ a whole fa...
This is a survey paper about the proof of the hypoellipticity theorem by Hörmander (Acta Math. 1967)...
A complex analytic space is said to have the D*-extension property if and only if any holomorphic ma...
We obtain a conceptually new differential geometric proof of P. F. Klembeck’s result (cf. [9])...
We obtain a conceptually new differential geometric proof of P. F. Klembeck’s result (cf. [9])...
We obtain a conceptually new differential geometric proof of P. F. Klembeck’s result (cf. [9])...
We consider the biharmonic operator subject to homogeneous boundary conditions of Neumann type on a...
AbstractLet Ω be a domain in Cn. Let H(Ω) be the linear space over C of the holomorphic functions in...
We prove existence of weak solutions of Neumann problem of nonhomogeneous elliptic system with asymm...
International audienceWe consider the supercritical elliptic problem $-\Delta u=u^{5+\epsilon},$ $u>...
International audienceWe consider the supercritical elliptic problem $-\Delta u=u^{5+\epsilon},$ $u>...
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