Hale Trotter | Academic Influence

Hale Trotter's AcademicInfluence.com Rankings

Hale Trotter

Mathematics

#494

World Rank

#969

Historical Rank

Measure Theory

#2143

World Rank

#2586

Historical Rank

mathematics Degrees

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Mathematics

Hale Trotter's Degrees

PhD Mathematics University of California, Berkeley

Why Is Hale Trotter Influential?

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According to Wikipedia, Hale Freeman Trotter was a Canadian-American mathematician, known for the Lie–Trotter product formula, the Steinhaus–Johnson–Trotter algorithm, and the Lang–Trotter conjecture. He was born in Kingston, Ontario. He died in Princeton, New Jersey on January 17, 2022.

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Hale Trotter'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

On the product of semi-groups of operators (1959) (1489)
Approximation of semi-groups of operators (1958) (398)
Maximization by Quadratic Hill-Climbing (1966) (337)
Waiting Time Distributions for Processor-Sharing Systems (1970) (250)
Frobenius Distributions in GL2-Extensions (1976) (195)
Homology of Group Systems With Applications to Knot Theory (1962) (178)
An elementary proof of the central limit theorem (1959) (147)
A property of Brownian motion paths (1958) (135)
Algorithm 115: Perm (1962) (119)
OnS-equivalence of Seifert matrices (1973) (115)
Eigenvalue distributions of large Hermitian matrices; Wigner's semi-circle law and a theorem of Kac, Murdock, and Szegö (1984) (115)
Non-invertible knots exist (1963) (107)
Frobenius Distributions in GL2-Extensions: Distribution of Frobenius Automorphisms in GL2-Extensions of the Rational Numbers (1976) (72)
Continued fractions for some algebraic numbers. (1972) (61)
Calculus of vector functions (1962) (39)
Primitive points on elliptic curves (1977) (33)
Knot modules and seifert matrices (1978) (30)
Periodic automorphisms of groups and knots (1961) (26)
ON THE NORMS OF UNITS IN QUADRATIC FIELDS (1969) (20)
A class of pretzel knots (1963) (20)
SOME KNOTS SPANNED BY MORE THAN ONE UNKNOTTED SURFACE OF MINIMAL GENUS (1975) (14)
On the intervals between numbers that are sums of two squares. III. (1974) (14)
A Machine Program for Coset Enumeration (1964) (10)
An overlooked example of nonunique factorization (1988) (9)
Torsion-free metabelian groups with infinite cyclic quotient groups (1974) (8)
Groups in which Raising to a Power is an Automorphism (1965) (7)
Approximation and Perturbation of Semigroups (1974) (5)
Computations in knot theory (1970) (4)
Multivariable Mathematics: Linear Algebra, Calculus, Differential Equations (1979) (3)
Addendum to “Continued fractions of some algebraic numbers”: This Journal, vol. 255, 1972 (2000) (3)
Multivariable Mathematics: Linear Algebra, Differential Equations, Calculus (1974) (3)
A Canonical Basis for Nilpotent Transformations (1961) (2)
Statistics on factoring polynomials mod p and p-adically (1982) (2)
[The Central Limit Theorem Around 1935]: Comment (1986) (1)
Addendum to “Continued Fractions of Some Algebraic Numbers” (2000) (1)
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Use of symbolic methods in analyzing an integral operator (1989) (0)
Imaginary quadratic distribution (1976) (0)
An Introduction to Functional Analysis, by Angus E. Taylor. John Wiley and Sons, New York, 1958. 423 pages. $12.50. (1960) (0)
Book Review: A course in computational algebraic number theory (1994) (0)
Frank Philipp. Philosophy of science. The link between science and philosophy. Prentice-Hall, Inc., Englewood Cliffs 1957, xxii + 394 pp. (1958) (0)
Review: Philipp Frank, Philosophy of Science. The Link Between Science and Philosophy (1958) (0)
Supersingular and fixed trace distribution (1976) (0)
Knot groups: By L. P. Neuwirth. Annals of Mathematics Study, No. 56. 113 pages, diagrams, 6 × 9 in. Princeton, N. J., Princeton University Press, 1965. Price, $3.50 (paper) (1966) (0)

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