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Group by: Official Date | Item Type | Funder | No Grouping
Jump to: 2022 | 2019 | 2018 | 2012 | 2011 | 2010 | 2008 | 2001
Number of items: 11.

2022

Maclagan, Diane and RincΓ³n, Felipe (2022) Varieties of tropical ideals are balanced. Advances in Mathematics, 410 (Part A). 108713. doi:10.1016/j.aim.2022.108713 ISSN 0001-8708.

Maclagan, Diane and Yu, Josephine (2022) Higher connectivity of tropicalizations. Mathematische Annalen, 384 . pp. 1-14. doi:10.1007/s00208-021-02281-9 ISSN 0025-5831.

2019

Maclagan, Diane and RincΓ³n, Felipe (2019) Tropical schemes, tropical cycles, and valuated matroids. Journal of the European Mathematical Society, 22 (3). pp. 777-796. doi:10.4171/JEMS/932 ISSN 1435-9855.

Chan, Andrew J. and Maclagan, Diane (2019) GrΓΆbner bases over fields with valuations. Mathematics of Computation, 88 . pp. 467-483. doi:10.1090/mcom/3321 ISSN 0025-5718.

2018

Maclagan, Diane and RincΓ³n, Felipe (2018) Tropical ideals. Compositio Mathematica, 154 (3). pp. 640-670. doi:10.1112/S0010437X17008004 ISSN 0010-437X.

2012

Maclagan, Diane and Hering, M. (2012) The T-graph of a multigraded Hilbert scheme. Experimental Mathematics, Vol.21 (No.3). pp. 280-297. doi:10.1080/10586458.2012.659569 ISSN 1944-950X.

2011

Gibney, A. and Maclagan, Diane (2011) Lower and upper bounds for nef cones. International Mathematics Research Notices, Vol.2012 (No.14). pp. 3224-3255. doi:10.1093/imrn/rnr121 ISSN 1073-7928.

2010

Maclagan, Diane and Smith, Gregory G. (2010) Smooth and irreducible multigraded Hilbert schemes. Advances in Mathematics, Vol.223 (No.5). pp. 1608-1631. doi:10.1016/j.aim.2009.10.003 ISSN 0001-8708.

Gibney, Angela and Maclagan, Diane (2010) Equations for Chow and Hilbert quotients. Algebra & Number Theory, Volume 4 (Number 7). pp. 855-885. doi:10.2140/ant.2010.4.855 ISSN 1937-0652.

2008

Caviglia, Giulio and Maclagan, Diane (2008) Some cases of the Eisenbud-Green-Harris conjecture. Mathematical Research Letters, Vol.15 (No.3). pp. 427-433. ISSN 1073-2780.

2001

Maclagan, Diane (2001) Antichains of monomial ideals are finite. American Mathematical Society. Proceedings, Vol.129 (No.6). pp. 1609-1615. doi:10.1090/S0002-9939-00-05816-0 ISSN 0002-9939.

This list was generated on Thu Feb 2 12:54:24 2023 GMT.
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