James A. Clarkson
American mathematician
James A. Clarkson's AcademicInfluence.com Rankings

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Mathematics
James A. Clarkson's Degrees
- PhD Mathematics University of California, Berkeley
- Masters Mathematics University of California, Berkeley
- Bachelors Mathematics University of California, Berkeley
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Why Is James A. Clarkson Influential?
(Suggest an Edit or Addition)According to Wikipedia, James Andrew Clarkson was an American mathematician and professor of mathematics who specialized in number theory. He is known for proving inequalities in Hölder spaces, and derived from them, the uniform convexity of . His proofs are known in mathematics as Clarkson's inequalities. He was an operations' analyst during World War II, and was awarded the Medal of Freedom for his achievements. He wrote First reader on game theory, and many of his academic papers have been published in several scientific journals. He was an invited speaker at the 1932 International Congress of Mathematicians in Zürich.
James A. Clarkson's Published Works
Published Works
- Uniformly convex spaces (1936) (517)
- On definitions of bounded variation for functions of two variables (1933) (245)
- The von Neumann-Jordan constant for the Lebesgue spaces (1937) (111)
- Approximation by polynomials (1943) (99)
- Properties of functions (,) of bounded variation (1934) (69)
- A property of derivatives (1947) (37)
- On double Riemann-Stieltjes integrals (1933) (20)
- On convergence in variation (1934) (11)
- A Characterization of C-Spaces (1947) (10)
- On the series of prime reciprocals (1966) (9)
- ON SOLUTIONS OF THE HEAT EQUATION (1959) (4)
- A correction to “Properties of functions (,) of bounded variation.” (1939) (2)
- The type of certain Borel sets in several Banach spaces (1939) (1)
- Fourier series convergence criteria, as applied to continuous functions (1936) (0)
- Problems for Solution: 4828-4833 (1959) (0)
- Abstracts of papers (1973) (0)
- ON SOLUTIONS OF THE HEAT EQUATION. Scientific, Report No. 2 (1959) (0)
- Shorter Notes: On the Series of Prime Reciprocals (1966) (0)
- Review: L. M. Graves, The theory of functions of real variables (1948) (0)
- A sufficient condition for the existence of a double limit (1932) (0)
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