19 research outputs found
Construction et classification de certaines solutions algébriques des systèmes de Garnier
No full text22 pagesInternational audienceIn this paper, we classify all (complete) non elementary algebraic solutions of Garnier systems that can be constructed by Kitaev's method: they are deduced from isomonodromic deformations defined by pulling back a given fuchsian equation E by a family of ramified covers. We first introduce orbifold structures associated to a fuchsian equation. This allow to get a refined version of Riemann-Hurwitz formula and then to promtly deduce that E is hypergeometric. Then, we can bound exponents and degree of the pull-back maps and further list all possible ramification cases. This generalizes a result due to C. Doran for the Painleve VI case. We explicitely construct one of these solutions
Tools for precision diamond machining of spherical heads of endoprostheses from pure titanium
No full textConstruction et classification de certaines solutions algébriques des systèmes de Garnier
No full textSeismic investigation of the El'gygytgyn impact crater lake (Central Chukotka, NE Siberia): preliminary results
No full textEnergy Cooperation: the leading light of the revised European Neighbourhood Policy?:The limits of the EU's functionalist extension
Get PDFPreparation of Industrial Manganese Compound from a Low-Grade Spessartine Ore by Hydrometallurgical Process
No full textEvolutionary constraints over microsatellite abundance in larger mammals as a potential mechanism against carcinogenic burden
No full textExon 1 Disruption Alters Tissue-Specific Expression of Mouse p53 and Results in Selective Development of B Cell Lymphomas
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