Minimal Models
Minimal Models is a mathematical framework in the theory of elliptic curves that refers to a choice of Weierstrass equation for an elliptic curve over a number field whose coefficients are integral and have minimal discriminant with respect to all possible Weierstrass equations in its isomorphism class over that field.
990
Publications
55.2K
Citations
2.1K
Authors
713
Institutions
Publications per year
2017–2026
211
Parents
990
The Next-to-Minimal Supersymmetric Standard Model
Physics Reports · 2010 · 990 citations · Full text
Natural Sciences, Physics, Cosmology +11
The Next-to-Minimal Supersymmetric Standard Model
Ulrich Ellwanger, Cyril Hugonie, A. M. Teixeira · 2009 · 665 citations · Full text
Natural Sciences, Physics, Cosmology +11
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713

European Organization for Nuclear Research
Geneva, Switzerland
28 h-index
50 publications
3.5K citations
The University of Tokyo
Tokyo, Japan
23 h-index
49 publications
2.6K citations

Kyoto University
Kyoto, Japan
21 h-index
42 publications
2K citations

Scuola Internazionale Superiore di Studi Avanzati
Trieste, Italy
20 h-index
46 publications
3.2K citations

Centre National de la Recherche Scientifique
Paris, France
20 h-index
55 publications
5.2K citations
ETH Zurich
Zurich, Switzerland
19 h-index
35 publications
3.4K citations

The University of Melbourne
Melbourne, Australia
18 h-index
45 publications
1.7K citations
University of California, Santa Barbara
Santa Barbara, United States
16 h-index
26 publications
3K citations
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JHEP · 114 publications · 4.9K citations
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60 publications · 3.7K citations
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51 publications · 2.4K citations
28
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32 publications · 3K citations
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25 publications · 1.7K citations
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