References
- [Castravet 15] A.-M. Castravet. Mori Dream Spaces and blow-ups. Proceedings of the AMS Summer Institute in Algebraic Geometry. arXiv:1701.04738 [math.AG], 2015.
- [Castravet and Tevelev 91] A.-M. Castravet and J. Tevelev. “M¯0,n is not a Mori dream space.” Duke Math. J. 164:8 1991, 1641–1667.
- [Cutkosky 91] S. D. Cutkosky. “Symbolic algebras of monomial primes.” J. Reine Angew. Math. 416 (1991), 71–89.
- [Dumnicki 06] M. Dumnicki. Reduction method for linear systems of plane curves with base fat points. arXiv:math/0606716, 2006.
- [González and Karu 16] J. L. González and K. Karu. “Some non-finitely generated Cox rings.” Comp. Math. 1–13 (2016), 2.
- [Goto et al. 94] S. Goto, K. Nishida, and K.-I. Watanabe. “Non-Cohen-Macaulay symbolic blow-ups for space monomial curves and counterexamples to Cowsik’s question.” Proc. Am. Math. Soc. 120:2 (1994), 383–392.
- [Hu and Keel 00] Y. Hu and S. Keel. “Mori dream spaces and GIT.” Michigan Math. J., 48:1 (2000), 331–348.
- [Hausen et al. 16] J. Hausen, S. Keicher, and A. Laface. On blowing up the weighted projective plane. arXiv:1608.04542, 2016 [math.AG].
- [Kollár and Mori 08] J. Kollár and S. Mori. Birational Geometry of Algebraic Varieties. Cambridge: Cambridge University Press, 2008.
- [Lazarsfeld 04] R. K. Lazarsfeld. Positivity in Algebraic Geometry I: Classical Setting: Line Bundles and Linear Series. New York: Springer, 2004.
- [Srinivasan 91] H. Srinivasan. “On finite generation of symbolic algebras of monomial primes.” Comm. Algeb. 19:9 (1991), 2557–2564.
- [Wolfram Research 16] Wolfram Research, Inc. Mathematica 10.4. Champaign, Illinois, 2016. https://www.wolfram.com.