Taira Honda
#165,520
Most Influential Person Across History
Japanese mathematician
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Mathematics
Taira Honda's Degrees
- PhD Mathematics University of Tokyo
Why Is Taira Honda Influential?
(Suggest an Edit or Addition)According to Wikipedia, was a Japanese mathematician working on number theory who proved the Honda–Tate theorem classifying abelian varieties over finite fields.
Taira Honda's Published Works
Number of citations in a given year to any of this author's works
Total number of citations to an author for the works they published in a given year. This highlights publication of the most important work(s) by the author
Published Works
- On the theory of commutative formal groups (1970) (177)
- Isogeny classes of abelian varieties over finite fields (1968) (176)
- FORMAL GROUPS AND ZETA-FUNCTIONS (1968) (78)
- Pure cubic fields whose class numbers are multiples of three (1971) (50)
- Isogenies rational points and section points of group varieties. (1960) (39)
- Zeta-functions of elliptic curves of 2-power conductor (1974) (30)
- On Real Quadratic Fields whose Class Numbers are Multiples of 3. (1968) (17)
- Two congruence properties of Legendre polynomials (1976) (12)
- On the Jacobian variety of the algebraic curve $y\sp2=1-x\spl$ over a field of characteristic $p>0$ (1966) (8)
- Formal groups obtained from generalized hypergeometric functions (1972) (7)
- Invariant differentials and $L$-functions. Reciprocity law for quadratic fields and elliptic curves over $\mathbf{Q}$ (1973) (7)
- A few remarks on class numbers of imaginary quadratic number fields (1975) (7)
- On the Absolute Ideal Class Groups of Relatively Meta-Cyclic Number Fields of a Certain Type (1960) (1)
- Title On the Jacobian variety of the algebraic curvey 2 = 1-x^l over a field of characteristic p > 0 (0)
- On Absolute Class Fields of Certain Algebraic Number Fields. (1960) (0)
- Title Simple symmetric sets and simple groups (0)
- Title On the Jacobian variety of the algebraic curvey 2 = 1-x^l over a field of characteristic p > 0 (0)
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