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Dive into the research topics where Pascal J. Thomas is active.

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Featured researches published by Pascal J. Thomas.


Publicacions Matematiques | 1998

Weakly sufficient sets for A−∞(D)

Le Hai Khoi; Pascal J. Thomas

In the space


Forum Mathematicum | 2016

Gromov (non-)hyperbolicity of certain domains in ℂN

Nikolai Nikolov; Pascal J. Thomas; Maria Trybuła

A^{-\infty} (\Bbb D)


arXiv: Complex Variables | 2010

Discontinuity of the Lempert function of the spectral ball

Pascal J. Thomas; Nguyen Van Trao

of functions of polynomial growth, weakly sufficient sets are those such that the topology induced by restriction to the set coincides with the topology of the original space. Horowitz, Korenblum and Pinchuk defined sampling sets for


Collectanea Mathematica | 2008

A local form for the automorphisms of the spectral unit ball

Pascal J. Thomas

A^{-\infty} (\Bbb D)


arXiv: Complex Variables | 2013

On hyperbolicity and tautness modulo an analytic subset of Hartogs domains

Do Duc Thai; Pascal J. Thomas; Nguyen Van Trao; Mai Anh Duc

as those such that the restriction of a function to the set determines the type of growth of the function. We show that sampling sets are always weakly sufficient, that weakly sufficient sets are always of uniqueness, and provide examples of discrete sets that show that the converse implications do not hold


International Journal of Mathematics | 2012

LIMITS OF MULTIPOLE PLURICOMPLEX GREEN FUNCTIONS

Jon I. Magnusson; Alexander Rashkovskii; Ragnar Sigurdsson; Pascal J. Thomas

Abstract We prove the Gromov non-hyperbolicity with respect to the Kobayashi distance for 𝒞 1 , 1


arXiv: Complex Variables | 2003

DECREASE OF BOUNDED HOLOMORPHIC FUNCTIONS ALONG DISCRETE SETS

Jordi Pau; Pascal J. Thomas

{\mathcal{C}^{1,1}}


International Mathematics Research Notices | 2014

Powers of ideals and convergence of Green functions with colliding poles

Alexander Rashkovskii; Pascal J. Thomas

-smooth convex domains in ℂ 2


Journal D Analyse Mathematique | 2003

Algebras generated by two bounded holomorphic functions

Michael Stessin; Pascal J. Thomas

{\mathbb{C}^{2}}


Publicacions Matematiques | 1995

Continuity and convergence properties of extremal-interpolating disks

Pascal J. Thomas

which contain an analytic disc in the boundary or have a point of infinite type with rotation symmetry. The same is shown for “generic” product spaces, as well as for the symmetrized polydisc and the tetrablock. On the other hand, examples of smooth, non-pseudoconvex, Gromov hyperbolic domains in ℂ n

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Nikolai Nikolov

State University of Library Studies and Information Technologies

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Peter Pflug

University of Oldenburg

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Artur Nicolau

Autonomous University of Barcelona

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Eric Amar

University of Bordeaux

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Nguyen Van Trao

Hanoi National University of Education

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Jordi Pau

Autonomous University of Barcelona

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