Projective isomonodromy and Galois groups

  • Mitschi C
  • Singer M
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Abstract

In this article we introduce the notion of projective isomonodromy, which is a special type of monodromy-evolving deformation of linear differential equations, based on the example of the Darboux-Halphen equation. We give an algebraic condition for a parameterized linear differential equation to be projectively isomonodromic, in terms of the derived group of its parameterized Picard-Vessiot group.

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APA

Mitschi, C., & Singer, M. (2012). Projective isomonodromy and Galois groups. Proceedings of the American Mathematical Society, 141(2), 605–617. https://doi.org/10.1090/s0002-9939-2012-11499-6

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