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Jean Vaillant

University of Paris

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Bulletin de la Société Royale des Sciences de Liège | 2003

Systèmes Uniformément Diagonalisables, Dimension Réduite et Symétrie II

Jean Vaillant

Let there be a strong hyperbolic matrix. We state the following result. If the reduced dimension is more than a specified integer, there is a linear basis in which the matrix is symmetric.

Archive | 1989

Etude D’un Système en Multiplicité 4, Lorsque le Degrée du Polynôme Minimal Est Petit

Jean Vaillant

Nous avons dans des publications precedentes [8], [9], [10] donne de nouvelles conditions de Levi, pour les systemes a multiplicite constante, qui nous semblent permettre d’envisager la caracterisation generale de l’hyperbolicite de ces systemes.

Nephrology Dialysis Transplantation | 1997

High risk of severe endocarditis in patients on chronic dialysis.

Thomas Hanslik; Antoine Flahault; Jean Vaillant; J. C. Boulard; L. Moulonguet-Doleris; J. Prinseau; A. Baglin

Vaccine | 2000

A survey of physicians' vaccine risk perception and immunization practices for subjects with immunological diseases

Thomas Hanslik; B. Wechsler; Jean Vaillant; Laurence Audrain; J. Prinseau; Alain Baglin; Antoine Flahault

Revue de Médecine Interne | 2000

Lupus érythémateux systémique et risque de la vaccination contre l’hépatite B : du niveau de preuve à la prescription

Thomas Hanslik; Jean Vaillant; Laurence Audrain; V. Jubault; J. Prinseau; A. Baglin; Antoine Flahault

Bulletin Des Sciences Mathematiques | 1994

Conditions invariantes d'hyperbolicité des systèmes et réduction des systèmes

Giovanni Taglialatela; Jean Vaillant

Hokkaido Mathematical Journal | 2008

Remarks on the Levi conditions for differential systems

Giovanni Taglialatela; Jean Vaillant

Bulletin Des Sciences Mathematiques | 2013

Conditions of hyperbolicity of linear differentiable systems with constant multiplicity

Giovanni Taglialatela; Jean Vaillant

Japanese journal of mathematics. New series | 1999

Invariants des systemes d'operateurs differentiels et sommes formelles asymptotiques

Jean Vaillant

Journal of Fixed Point Theory and Applications | 2007

Analytic symmetrizations of 3 × 3 systems of first order partial differential equations with reduced dimension 4

Jean Vaillant

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Thomas Hanslik

University of Paris

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A. Baglin

University of Paris

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J. Prinseau

University of Paris

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Antoine Flahault

University of Geneva

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Laurence Audrain

University of Paris

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V. Jubault

University of Paris

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Giovanni Taglialatela

University of Bari

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Gérard Huchon

University of Paris

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L. Moulonguet-Doleris

University of Paris

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Sylvie Labrune

University of Paris

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