Nathan Fine
#56,132
Most Influential Person Now
American mathematician
Nathan Fine's AcademicInfluence.com Rankings
Nathan Finemathematics Degrees
Mathematics
#2734
World Rank
#4160
Historical Rank
#1065
USA Rank
Measure Theory
#1686
World Rank
#2073
Historical Rank
#547
USA Rank
Download Badge
Mathematics
Nathan Fine's Degrees
- PhD Mathematics Princeton University
Why Is Nathan Fine Influential?
(Suggest an Edit or Addition)According to Wikipedia, Nathan Jacob Fine was an American mathematician who worked on basic hypergeometric series. He is best known for his lecture notes on the subject which for four decades served as an inspiration to experts in the field until they were finally published as a book. He solved the Jeep problem in 1946.
Nathan Fine's Published Works
Published Works
- On the Walsh functions (1949) (581)
- Uniqueness theorems for periodic functions (1965) (489)
- Basic Hypergeometric Series and Applications (1988) (485)
- Binomial Coefficients Modulo a Prime (1947) (297)
- CESARO SUMMABILITY OF WALSH-FOURIER SERIES. (1955) (177)
- Rings of quotients of rings of functions (1965) (133)
- The generalized Walsh functions (1950) (124)
- REMOTE POINTS IN OR (1962) (87)
- Extension of continuous functions in $\beta {\mathbf{N}}$ (1960) (66)
- On the Group of Homeomorphisms of an Arc (1955) (64)
- The probability that a matrix be nilpotent (1958) (63)
- Pairs of commuting matrices over a finite field (1960) (49)
- Some New Results on Partitions. (1948) (34)
- The Jeep Problem (1947) (31)
- Classes of periodic sequences (1958) (26)
- On Rational Triangles (1976) (24)
- Labor And Farmer Parties In The United States, 1828-1928 (22)
- Fourier-Stieltjes series of Walsh functions (1957) (21)
- ON A SYSTEM OF MODULAR FUNCTIONS CONNECTED WITH THE RAMANUJAN IDENTITIES (1956) (20)
- Remote points in $\beta R$ (1962) (19)
- Note on the Hurwitz zeta-function (1951) (14)
- The distribution of the sum of digits $\left( {\bmod p} \right)$ (1965) (14)
- Mock theta-functions and the functions (),() (1988) (10)
- On a question of Ayoub, Chowla and Walum concerning character sums (1970) (10)
- On the Simplex of Completely Monotonic Functions on a Commutative Semigroup (1970) (10)
- Uniformization of linear arrays (1957) (8)
- Look, Ma, No Primes (1976) (6)
- The probability that a determinant be congruent to $a\left( {\bmod m} \right)$ (1944) (5)
- On the asymptotic distribution of certain sums (1954) (5)
- Proof of a conjecture of Goodman (1954) (5)
- ON GROUPS OF ORTHONORMAL FUNCTIONS. II (1955) (4)
- Introduction to modern mathematics (1967) (3)
- American labor press directory (1977) (1)
- On the asymptotic distribution of the elementary symmetric functions \pmod (1950) (1)
- Problems for Solution: 4198-4201 (1946) (1)
- Infinite Products for k-th Roots (1977) (1)
- Proof of a theorem of Jacobi (1950) (1)
- Tensor products of function rings under composition. (1977) (1)
- Problems and Solutions: Solutions of Advanced Problems: 5163 (1965) (1)
- Fundamental properties of basic hypergeometric series (1988) (1)
- An iterative recurrence formula (1986) (1)
- Problems for Solution: E891-E895 (1949) (0)
- The Organizability of Labor. William O. Weyforth (0)
- Problems for Solution: E721-E725 (1946) (0)
- Problems for Solution: 4375-4379 (1950) (0)
- Book Review:Conditions of Labor in American Industries W. Jett Lauck, Edgar Sydenstricker (1917) (0)
- Problems for Solution: 4202-4205 (1946) (0)
- Review: R. L. Jeffery, Trigonometric series (1958) (0)
- The American Labor Yearbook, 1923-24. (1924) (0)
- Problems for Solution: 4310-4314 (1948) (0)
- Elementary Problems: E3373-E3378 (1990) (0)
- European Labor Awakening to New Activity (1926) (0)
- The Trade Union Woman. Alice Henry (1917) (0)
- Advanced Problems: 6554-6556 (1987) (0)
- Book Review:The Trade Union Woman. Alice Henry (1917) (0)
- Elementary Problems: E3361-E3366 (1990) (0)
- Advanced Problems: 6579-6582 (1988) (0)
- Book Review: Trigonometric series (1958) (0)
- Book Review:The Organizability of Labor. William O. Weyforth (0)
This paper list is powered by the following services:
Other Resources About Nathan Fine
What Schools Are Affiliated With Nathan Fine?
Nathan Fine is affiliated with the following schools: