Nesmith Ankeny
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Mathematician
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Nesmith Ankenymathematics Degrees
Mathematics
#3504
World Rank
#5154
Historical Rank
#1294
USA Rank
Group Theory
#372
World Rank
#428
Historical Rank
#74
USA Rank
Algebra
#730
World Rank
#955
Historical Rank
#134
USA Rank
Measure Theory
#4059
World Rank
#4783
Historical Rank
#1150
USA Rank
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Mathematics
Nesmith Ankeny's Degrees
- PhD Mathematics Princeton University
- Masters Mathematics Stanford University
- Bachelors Mathematics University of California, Berkeley
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Why Is Nesmith Ankeny Influential?
(Suggest an Edit or Addition)According to Wikipedia, Nesmith Cornett Ankeny was an American mathematician specialising in number theory. After Army service, he studied at Stanford University and obtained his Ph.D. at Princeton University in 1950 under the supervision of Emil Artin. He was a Fellow at Princeton and the Institute for Advanced Study, then assistant professor at Johns Hopkins University from 1952 to 1955, when he joined MIT. He was a Guggenheim fellow in 1958; he became a full professor in 1964 and retired in 1992.
Nesmith Ankeny's Published Works
Published Works
- On a theorem of S. Bernstein (1955) (115)
- The least quadratic non residue (1952) (113)
- On the divisibility of the class number of quadratic fields (1955) (90)
- The Class-Number of Real Quadratic Number Fields (1952) (67)
- The general sieve (1964) (43)
- On the class-number of the maximal real subfield of a cyclotomic field. (1965) (34)
- The Class Number of the Cyclotomic Field. (1949) (24)
- A note on the class-numbers of algebraic number fields (1956) (14)
- REPRESENTATIONS OF PRIMES BY QUADRATIC FORMS. (1952) (13)
- Sums of three squares (1957) (12)
- Poker strategy: Winning with game theory (1981) (12)
- The Class Number of the Cyclotomic Field (1951) (12)
- A further note on the class number of real quadratic fields (1962) (11)
- A note on the class number of real quadratic fields (1960) (7)
- Criterion for rth power residuacity (1960) (7)
- A Conjecture of Chowla (1951) (6)
- THE INSOLUBILITY OF CLASSES OF DIOPHANTINE EQUATIONS . (1954) (5)
- Diophantine Equations in Cyclotomic Fields (1968) (5)
- Equations in Finite Fields. (1954) (5)
- The Insolubility of Sets of Diophantine Equations in the Rational Numbers. (1952) (4)
- One More Proof of the Fundamental Theorem of Algebra (1947) (4)
- The relation between the class number and the distribution of primes (1950) (3)
- A generalization of a theorem of Suetuna on Dirichlet series (1952) (2)
- An Improvement of an Inequality of Minkowski. (1951) (2)
- Definite Quadratic Forms (1961) (1)
- Unimodular round forms over dyadic local fields (1974) (0)
- Problems for Solution: 4420-4424 (1951) (0)
- A Condition For a Real Lattice to Define a Zeta Function. (1951) (0)
- A note on the minimum of a binary form (1949) (0)
- Acknowledgement for "A Conjecture of Chowla" (1953) (0)
- Proceedings at the Meetings held during the session 1958–1959 (1959) (0)
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