Fritz Herzog
American mathematician
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Mathematics
Fritz Herzog's Degrees
- PhD Mathematics Princeton University
- Masters Mathematics Stanford University
Why Is Fritz Herzog Influential?
(Suggest an Edit or Addition)According to Wikipedia, Fritz Herzog was an American mathematician, known for his work in complex analysis and power series. He was born in Germany and studied at the University of Berlin until 1934 when he moved to United States. He received his Ph.D. degree at Columbia University on a thesis entitled Systems of Algebraic Mixed Difference Equations advised by Joseph Ritt . Herzog was an electrical engineering research associate at Cornell University , working with Michel G. Malti on dynamo research. Together they solved an important electric power problem on balancing dynamos, which had remained open since the days of Michael Faraday a century before. Most of his career was spent at Michigan State University where he gave name to the Fritz Herzog Prize Endowment Fund. Herzog died at East Lansing of prostate cancer.
Fritz Herzog's Published Works
Published Works
- Metric properties of polynomials (1958) (62)
- The Bernstein Polynomials for Discontinuous Functions (1946) (37)
- Sets of convergence of Taylor series. II. (1949) (33)
- Patterns of Visible and Nonvisible Lattice Points (1971) (30)
- On the univalence of functions whose derivative has a positive real part (1951) (18)
- A generalization of Borel’s and F. Bernstein’s theorems on continued fractions (1945) (16)
- A note on power series which diverge everywhere on the unit circle. (1953) (12)
- A generalization of the theorem of Sylvester (1960) (10)
- Fractional-slot and dead-coil windings (1940) (9)
- A further theorem of the Sylvester type (1963) (9)
- OnTaylor series of functions regular inGaier regions (1954) (8)
- Sets of divergence of Taylor series and of trigonometric series (1954) (8)
- Completely Tetrahedral Sextuples (1959) (7)
- Symmetric functions in the theory of integral numbers (1943) (6)
- Systems of algebraic mixed difference equations (1935) (5)
- Schlicht Taylor series whose convergence on the unit circle is uniform but not absolute. (1951) (5)
- Sets of radial continuity of analytic functions (1954) (3)
- Polynomials whose zeros lie on the unit circle (1955) (2)
- Some properties of the Fejér polynomials (1956) (2)
- Correction to “Patterns of Visible and Nonvisible Lattice Points” (1971) (1)
- Fractional-slot and dead-coil windings (1940) (1)
- A cantor function constructed by continued fractions (1947) (1)
- Semi-regular plane polygons of integral type (1972) (1)
- Uniqueness theorems for rational functions (1940) (1)
- Problems for Solution: 4185-4187 (1946) (0)
- Some properties of the Fejer polynomials : technical report no. 1 (1955) (0)
- On the Continued Fractions of Conjugate Quadratic Irrationalities (1980) (0)
- A problem concerning orthogonal trajectories (1949) (0)
- Problems for Solution: 4405-4409 (1950) (0)
- Correction to "Patterns of Visible and Nonvisible Lattice Points" (1971) (0)
- Problems for Solution: E826-E830 (1948) (0)
- An extension of some previous results on generalized continued fractions (1945) (0)
- Some point sets associated with Taylor series. (1955) (0)
- Cylinders in a cone (1946) (0)
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What Schools Are Affiliated With Fritz Herzog?
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