Modular Polynomials
Modular Polynomials is a mathematical construct in algebraic number theory and modular arithmetic that consists of polynomials encoding isogeny relations between elliptic curves over finite fields, distinguished by their role in constructing and analyzing modular curves and associated class invariants.
606
Publications
25.4K
Citations
695
Authors
376
Institutions
Publications per year
2017–2026
37
Parents
606
Modular Elliptic Curves and Fermat's Last Theorem
Andrew Wiles · Annals of Mathematics · 1995 · 2.1K citations
p-adicL-functions andp-adic periods of modular forms
Ralph Greenberg, Glenn Stevens · Inventiones mathematicae · 1993 · 284 citations
1–5 of 606
695
11
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National Institute of Standards and Technology, United States
10 publications · 522 citations
10
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7
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7
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7
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1–5 of 695
376

Centre National de la Recherche Scientifique
Paris, France
13 h-index
20 publications
1.8K citations
University of Wisconsin–Madison
Madison, United States
11 h-index
15 publications
813 citations
University of Illinois Urbana-Champaign
Urbana, United States
11 h-index
15 publications
585 citations
Max Planck Institute for Mathematics
Bonn, Germany
10 h-index
14 publications
454 citations
Princeton University
Princeton, United States
9 h-index
9 publications
618 citations
Massachusetts Institute of Technology
Cambridge, United States
9 h-index
10 publications
306 citations
Waseda University
Tokyo, Japan
9 h-index
12 publications
310 citations
National University of Singapore
Singapore, Singapore
9 h-index
12 publications
291 citations
1–8 of 376
21 publications · 2K citations
19
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36 publications · 823 citations
17
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19 publications · 912 citations
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TRAN · 25 publications · 977 citations
16
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28 publications · 875 citations
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