John Jay Gergen
American mathematician
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Mathematics
John Jay Gergen's Degrees
- PhD Mathematics Princeton University
- Masters Mathematics Stanford University
Why Is John Jay Gergen Influential?
(Suggest an Edit or Addition)According to Wikipedia, John Jay Gergen was an American mathematician who introduced the Lebesgue–Gergen criterion for convergence of a Fourier series. He was born in Saint Paul, Minnesota. He received a B.A. from the University of Minnesota in 1925 and a Ph.D. from Rice University in 1928. His doctoral advisors were Griffith C. Evans and Szolem Mandelbrojt. From 1928 to 1930, as a National Research fellow, Gergen visited Princeton University, Oxford University, the University of Paris, and the University of Clermont. From 1930 to 1933 he was a Benjamin Peirce Instructor at Harvard University, and from 1933 to 1936 he was an assistant professor at the University of Rochester. He was the chairman of the Department of Mathematics at Duke University from 1937 to July 1966. His doctoral students include Walter Rudin. He married Aubigne Lermond during 1931, and had four sons: John Andrew Gergen, Stephen Lermond Gergen, presidential adviser and Harvard Kennedy School professor David Richmond Gergen, and Swarthmore College psychology professor Kenneth Jay Gergen.
John Jay Gergen's Published Works
Published Works
- CONVERGENCE AND SUMMABILITY CRITERIA FOR FOURIER SERIES (28)
- Note on the Green Function of a Star-Shaped Three Dimensional Region (1931) (21)
- Summability of double Fourier series (1937) (20)
- Convergence of extended Bernstein polynomials in the complex plane. (1963) (18)
- Convergence criteria for double Fourier series (1933) (18)
- Uniqueness for $p$-regular mapping (1952) (13)
- Mapping by $p$-regular functions (1951) (13)
- Second order linear and nonlinear differential equations (1965) (11)
- Mapping for elliptic equations (1954) (6)
- Some Nonlinear Systems of Differential Equations Equivalent to Linear Systems (1963) (5)
- Bessel difference systems of zero order (1966) (4)
- Mapping of a General Type of Three Dimensional Region on a Sphere (1930) (4)
- On Entire Functions Defined by a Dirichlet Series (1931) (3)
- Note on a theorem of Bôcher and Koebe (1931) (3)
- Continuity and summability for double Fourier series (1935) (2)
- Expansions for Bessel difference systems of zero order (1967) (1)
- On Taylor's Series Admitting the Circle of Convergence as a Singular Curve (1)
- Uniqueness of mapping pairs for elliptic equations (1957) (0)
- A minimal problem for harmonic functions (1947) (0)
- Constitutional Law - Tort Action for Nongovernmental Deprivation of Constitutional Right of Privacy - Nader v. General Motors Corporation, 57 Misc. 2d 301, 292 N.Y.S.2d 514 (Sup. Ct. 1968) (1969) (0)
- On accessible points on the boundary of a three dimensional region (0)
- On Generalized Lacunae (1927) (0)
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