---
title: "Bibliography"
canonical: "https://docs.magma-maths.org/CommutativeAlgebra/DifferentialRings/bibliography.html"
source: "https://docs.magma-maths.org/CommutativeAlgebra/DifferentialRings/bibliography.md"
part: "Commutative Algebra"
chapter: "Differential Rings"
breadcrumbs:
  - {"title": "Magma Handbook", "source": "../../index.md"}
  - {"title": "Commutative Algebra", "source": "../index-commutative-algebra.md"}
  - {"title": "Differential Rings", "source": "index-differential-rings.md"}
prev: {"title": "Factorisation of Operators over Differential Laurent Series Rings", "source": "operators-factorisation-over-laurent-series-ring.md"}
next: {"title": "Algebraic Geometry", "source": "../../AlgebraicGeometry/index-algebraic-geometry.md"}
---

# Bibliography

<a id="cite-bmw97"></a>
- **[BMW97]** Manuel Bronstein, Thom Mulders, and Jacques-Arthur Weil. On symmetric powers of differential operators. In *Proceedings of the 1997 International Symposium on Symbolic and Algebraic Computation (Kihei, HI)*, 156–163 (electronic). New York, 1997. ACM.
<a id="cite-vdps03"></a>
- **[vdPS03]** Marius van der Put and Michael F. Singer. *Galois theory of linear differential equations*. Volume 328 of Grundlehren der Mathematischen Wissenschaften [Fundamental Principles of Mathematical Sciences]. Springer-Verlag, Berlin, 2003. ISBN 3-540-44228-6.
<a id="cite-vh97rational"></a>
- **[vH97a]** Mark van Hoeij. Factorization of differential operators with rational functions coefficients. *J. Symbolic Comput.*, 24(5):537–561, 1997.
<a id="cite-vh97"></a>
- **[vH97b]** Mark van Hoeij. Formal solutions and factorization of differential operators with power series coefficients. *J. Symbolic Comput.*, 24(1):1–30, 1997.