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Results: 1 to 16 of 16 found      Go to page: 1

[1] Thomas Dreyfus. Computing the Galois group of some parameterized linear differential equation of order two. Proc. Amer. Math. Soc. 142 (2014) 1193-1207.
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[2] Manuel D. Contreras, Santiago Díaz-Madrigal and Pavel Gumenyuk. Loewner theory in annulus I: Evolution families and differential equations. Trans. Amer. Math. Soc. 365 (2013) 2505-2543.
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[3] Teresa Crespo and Zbigniew Hajto. Differential equations over $\mathbb {C}(z)$. Graduate Studies in Mathematics 122 (2011) 165-213.
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[4] Teresa Crespo and Zbigniew Hajto. Basic notions. Graduate Studies in Mathematics 122 (2011) 55-73.
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[5] Teresa Crespo and Zbigniew Hajto. Affine and projective varieties. Graduate Studies in Mathematics 122 (2011) 3-26.
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[6] Teresa Crespo and Zbigniew Hajto. Algebraic varieties. Graduate Studies in Mathematics 122 (2011) 27-51.
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[7] Teresa Crespo and Zbigniew Hajto. Algebraic Groups and Differential Galois Theory. Graduate Studies in Mathematics 122 (2011) MR MR2778109.
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[8] Teresa Crespo and Zbigniew Hajto. Picard-Vessiot extensions. Graduate Studies in Mathematics 122 (2011) 121-140.
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[9] Teresa Crespo and Zbigniew Hajto. Lie algebras and algebraic groups. Graduate Studies in Mathematics 122 (2011) 75-117.
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[10] Teresa Crespo and Zbigniew Hajto. The Galois correspondence. Graduate Studies in Mathematics 122 (2011) 141-163.
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[11] Teresa Crespo and Zbigniew Hajto. Suggestions for further reading. Graduate Studies in Mathematics 122 (2011) 215-218.
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[12] Guillaume Duval. Valuations and differential Galois groups. Memoirs of the AMS 212 (2011) MR 2839103.
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[13] Daniel Bertrand and Anand Pillay. A Lindemann-Weierstrass theorem for semi-abelian varieties over function fields. J. Amer. Math. Soc. 23 (2010) 491-533. MR 2601041.
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[14] Roger Chalkley. Basic global relative invariants for nonlinear differential equations. Memoirs of the AMS 190 (2007) MR 2356350.
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[15] Sander R. Dahmen. Counting integral Lamé equations by means of dessins d'enfants. Trans. Amer. Math. Soc. 359 (2007) 909-922. MR 2255201.
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[16] Christopher J. Hillar. Logarithmic derivatives of solutions to linear differential equations. Proc. Amer. Math. Soc. 132 (2004) 2693-2701. MR 2054796.
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Results: 1 to 16 of 16 found      Go to page: 1


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