David P. Robbins

Q: What Schools Are Affiliated With David P. Robbins

David P. Robbins is affiliated with the following schools: Washington and Lee University, Princeton University, Stanford University, Massachusetts Institute of Technology, Harvard University

David P. Robbins's AcademicInfluence.com Rankings

David P. Robbins

Mathematics

#1635

World Rank

#2636

Historical Rank

#667

USA Rank

Algebra

#166

World Rank

#255

Historical Rank

#43

USA Rank

Group Theory

#493

World Rank

#573

Historical Rank

#102

USA Rank

Measure Theory

#4831

World Rank

#5655

Historical Rank

#1348

USA Rank

mathematics Degrees

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Mathematics

David P. Robbins's Degrees

PhD Mathematics Princeton University
Masters Mathematics Stanford University

Why Is David P. Robbins Influential?

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According to Wikipedia, David Peter Robbins was an American mathematician. He is most famous for introducing alternating sign matrices. He is also known for his work on generalizations of Heron's formula on the area of polygons, due to which Robbins pentagons were named after him.

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David P. Robbins'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

Alternating Sign Matrices and Descending Plane Partitions (1983) (314)
Determinants and alternating sign matrices (1986) (168)
Proof of the Macdonald conjecture (1982) (128)
Self-complementary totally symmetric plane partitions (1986) (84)
Continued fractions for certain algebraic power series (1986) (77)
Symmetry Classes of Alternating Sign Matrices (2000) (75)
Areas of polygons inscribed in a circle (1994) (72)
The Story of 1, 2, 7, 42, 429, 7436, … (1991) (68)
On the Volume of a Certain Polytope (1998) (67)
Enumeration of a symmetry class of plane partitions (1987) (66)
On the Volume of the Polytope of Doubly Stochastic Matrices (1998) (60)
On the expected value of the minimum assignment (2000) (47)
The asymptotic probability that a random biased matrix is invertible (1990) (36)
On the areas of cyclic and semicyclic polygons (2004) (26)
The Continued Fraction Expansion of An Algebraic Power Series Satisfying A Quartic Equation (1995) (20)
The Probability that Neighbors Remain Neighbors after Random Rearrangements (1980) (17)
The bias of three pseudo-random shuffles (1981) (15)
Cubic Laurent Series in Characteristic 2 with Bounded Partial Quotients (1999) (7)
Jordan elements in a free associative algebra, I (1971) (7)
A Generalized Vandermonde Determinant (1992) (7)
A conjecture about Dodgson condensation (2005) (5)
An Application of Okada's Minor Summation Formula (1998) (4)
Elementary Problems: E2629, E2630-E2634 (1977) (4)
Enumeration of Subspaces by Dimension Sequence (1992) (3)
Elementary Problems: E2725-E2730 (1978) (1)
Advanced mathematics: An introductory course (1975) (1)
A functional version of Hilbert's Theorem 90 (1991) (1)
A ug 2 00 0 Symmetry Classes of Alternating Sign Matrices (2000) (0)
Advanced Problems: 6282-6284 (1979) (0)
Intermediate Time Behavior of a Heat Equation Problem (1984) (0)
Elementary Problems: E966,E2593-E2598 (1976) (0)
Advanced Problems: 6222-6227 (1978) (0)
The bias of three pseudo-random shuffles (1981) (0)
A Proof of a Conjecture of Buck, Chan and Robbins on the Random Assignment Problem (2003) (0)
The bias of three pseudo-random shuffles (1981) (0)

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Other Resources About David P. Robbins

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What Schools Are Affiliated With David P. Robbins?

David P. Robbins is affiliated with the following schools:

David P. Robbins's Academic­Influence.com Rankings

David P. Robbins's Degrees

Why Is David P. Robbins Influential?

David P. Robbins's Published Works

Published Works

Other Resources About David P. Robbins

What Schools Are Affiliated With David P. Robbins?

David P. Robbins's AcademicInfluence.com Rankings