Esther Seiden | Academic Influence

Esther Seiden's AcademicInfluence.com Rankings

Esther Seiden

Mathematics

#3879

World Rank

#5618

Historical Rank

Statistics

#972

World Rank

#1066

Historical Rank

Measure Theory

#4086

World Rank

#4814

Historical Rank

mathematics Degrees

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Mathematics

Esther Seiden's Degrees

PhD Statistics Stanford University
Masters Mathematics University of California, Berkeley
Bachelors Mathematics University of California, Berkeley

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Why Is Esther Seiden Influential?

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According to Wikipedia, Esther Seiden was a mathematical statistician known for her research on the design of experiments and combinatorial design theory. In the study of finite geometry, she introduced the concept of the complement of an oval, and her work with Rita Zemach on orthogonal arrays of strength four was described as "the first significant progress" on the subject.

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Esther Seiden'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 Orthogonal Arrays (1966) (269)
On the Problem of Construction of Orthogonal Arrays (1954) (73)
Further Contributions to the Theory of F-Squares Design (1975) (48)
Contributions to the Theory and Construction of Balanced Arrays (1974) (27)
A theorem in finite projective geometry and an application to statistics (1950) (23)
On Construction of Some Families of Generalized Youden Designs (1974) (20)
Switch-back designs (1988) (14)
Some Families of Designs for Multistage Experiments: Mutually Balanced Youden Designs when the Number of Treatments is Prime Power or Twin Primes. I (1972) (13)
A problem in abelian groups, with application to the transposition of a matrix on an electronic computer (1960) (11)
A Geometric Construction of Generalized Youden Designs for $\nu$ A Power of a Prime (1978) (11)
Some Techniques for Constructing Mutually Orthogonal Latin Squares (1971) (7)
A supplement to Parker’s “Remarks on balanced incomplete block designs” (1963) (6)
On a Problem of Repeated Measurement Design with Treatment Additivity (1980) (5)
Steiner triple systems and strongly regular graphs (1969) (5)
On the Construction of Orthogonal F(2k,2) Squares (1974) (4)
ON A METHOD OF CONSTRUCTION OF PARTIAL GEOMETRIES AND PARTIAL BOLYAI-LOBACHEVSKY PLANES. (1966) (4)
On the Maximum Number of Constraints of an Orthogonal Array (1955) (4)
On 2-level orthogonal arrays of odd index (1970) (3)
On a Geometrical Method of Construction of Partially Balanced Designs with Two Associate Classes (1961) (3)
On Necessary Conditions for the Existence of Some Symmetrical and Unsymmetrical Triangular PBIB Designs and BIB Designs (1963) (2)
A METHOD OF CONSTRUCTION OF RESOLVABLE BIBD (2016) (1)
On the Number of Nonisomorphic Designs in a Repeated Measurement Experiment (1980) (0)
A remark on the two level orthogonal array of order 12 (2001) (0)
Over 600 people registered for the meeting , including the following 409 members of the Society : (2007) (0)
A Remark on Construction of BIB Designs with v = 2k (1973) (0)
A Note on Construction of Partially Balanced Incomplete Block Designs with Parameters $v = 28, n_1 = 12, n_2 = 15$ and $p^2_{11} = 4^1$ (1966) (0)
Random Arrangements for Lattice Designs.@@@Random Arrangements for Some Three Dimensional Lattice Designs. (1956) (0)
Further Remark on the Maximum Number of Constraints of an Orthogonal Array (1955) (0)
On the Problem of Construction and Uniqueness of Saturated Designs††Lectures given at the University of North Carolina at Chapel Hill supported by the U.S. Air Force, Office of Scientific Research, under Grant No. AFOSR-68-1406. (1973) (0)
Correction to "On the Maximum Number of Constraints of an Orthogonal Array" (1956) (0)
SEIDEN SEES DECONTROL SUCCESSFUL, BUT CONCEDES SOME PROBLEMS LINGER (1985) (0)
Statistical Characteristics of Repeated Block Designs (1979) (0)
Distinguishing Criteria for Repeated Block Designs (1978) (0)

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