Titlebook: Divergent Series, Summability and Resurgence I; Monodromy and Resurg Claude Mitschi,David Sauzin Book 2016 Springer International Publishin

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F. Schm?l,M. Nieschalk,E. Nessel,W. StollIn this chapter we show how differential Galois groups are related to monodromy. To learn about differential Galois theory we refer to the following authors: Crespo and Hajto [CH11], Kaplansky [Kap76], Magid [Mag94], Kolchin[Kol76] , van der Put and Singer [PSi01], Singer ([Sin99], [Sin09]).

absolve

F. Schm?l,M. Nieschalk,E. Nessel,W. StollWe are now able to state the . of characterizing those groups that can be realized as the monodromy group or the differential Galois group of some differential system, although an effective construction of such systems remains a difficult problem.

Crater

有斑點

https://doi.org/10.1007/978-3-642-18927-2At the beginning of the second volume of his New methods of celestial mechanics [Poi87], H. Poincar′e dedicates two pages to elucidating “a kind of misunderstanding between geometers and astronomers about the meaning of the word convergence”.

使苦惱

簡潔

Differential Galois TheoryIn this chapter we show how differential Galois groups are related to monodromy. To learn about differential Galois theory we refer to the following authors: Crespo and Hajto [CH11], Kaplansky [Kap76], Magid [Mag94], Kolchin[Kol76] , van der Put and Singer [PSi01], Singer ([Sin99], [Sin09]).

DEVIL

Inverse ProblemsWe are now able to state the . of characterizing those groups that can be realized as the monodromy group or the differential Galois group of some differential system, although an effective construction of such systems remains a difficult problem.

Constrain

Indelible

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