Raphaël Salem | Academic Influence

Raphaël Salem's AcademicInfluence.com Rankings

Raphaël Salem

Mathematics

#1411

Historical Rank

Measure Theory

#2048

Historical Rank

mathematics Degrees

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Mathematics

Raphaël Salem's Degrees

Doctorate Mathematics Université Paris Cité

Why Is Raphaël Salem Influential?

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According to Wikipedia, Raphaël Salem was a Greek mathematician after whom are named the Salem numbers and Salem–Spencer sets, and whose widow founded the Salem Prize. Biography Raphaël Salem was born in Saloniki to Emmanuel and Fortunée Salem. His father was a well-known lawyer who dealt with international problems. Raphaël was brought up in a Jewish family who followed the traditions of their ancestors. At age 15, the family moved to France and Salem attended the Lycée Condorcet for two years. Believing that he would follow in his father's footsteps, Salem entered the Law Faculty of the University of Paris. His interests, though, were not in law but rather in mathematics and engineering. Soon thereafter, Salem started taking mathematics courses with Hadamard all the while continuing his studies for law. In 1919, he received his law degree. He then began working for a doctorate in law, but quickly decided to change direction to science, which he had been studying for years in parallel to his work in law.

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Raphaël Salem's Published Works

Number of citations in a given year to any of this author's works

Total number of citations to an author for the works they published in a given year. This highlights publication of the most important work(s) by the author

Published Works

Algebraic numbers and Fourier analysis (1963) (285)
On some singular monotonic functions which are strictly increasing (1943) (270)
Some properties of trigonometric series whose terms have random signs (1954) (226)
On Lacunary Trigonometric Series. (1932) (181)
On Sets of Integers Which Contain No Three Terms in Arithmetical Progression. (1942) (152)
A remarkable class of algebraic integers. Proof of a conjecture of Vijayaraghavan (1944) (127)
Power series with integral coefficients (1945) (126)
On singular monotonic functions whose spectrum has a given Hausdorff dimension (1951) (105)
Capacity of sets and Fourier series (1946) (55)
A gap theorem (1948) (54)
Lacunary power series and Peano curves (1945) (49)
A Convexity Theorem. (1948) (49)
Sets of uniqueness and sets of multiplicity (1943) (45)
On Singular Monotonic Functions of the Cantor Type (1942) (44)
ON STRONG SUMMABILITY OF FOURIER SERIES. (1955) (35)
On a theorem of Zygmund (1943) (35)
The absolute convergence of trigonometrical series (1941) (34)
The approximation by partial sums of Fourier series (1946) (30)
On some properties of symmetrical perfect sets (1941) (25)
A new proof of a theorem of Menchoff (1941) (24)
On Lacunary Trigonometric Series, II. (1948) (23)
On a theorem of Bohr and Pál (1944) (22)
On Sets of Multiplicity for Trigonometrical Series (1942) (22)
On a Theorem of Banach. (1947) (21)
A singularity of the Fourier series of continuous functions (1943) (20)
Distribution modulo 1 and sets of uniqueness (1964) (16)
New Theorems on the Convergence of Fourier Series (1954) (12)
ON MONOTONIC FUNCTIONS WHOSE SPECTRUM IS A CANTOR SET WITH CONSTANT RATIO OF DISSECTION. (1955) (8)
On a Series of Cosecants (1957) (7)
Uniform distribution and lebesgue integration (1949) (6)
CONVEXITY THEOREMS (6)
On a Problem of Smithies (1954) (5)
On a Problem of Littlewood (1955) (4)
Rectifications to the papers: Sets of uniqueness and sets of multiplicity, I and II (1948) (4)
The influence of gaps on density of integers (1942) (3)
A Note on Random Trigonometric Polynomials (1956) (2)
Review: A. Zygmund, Trigonometric series (1960) (2)
On trigonometrical series whose coefficients do not tend to zero (1941) (1)
Book Review: Trigonometric series (1960) (0)

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