Roger Wolcott Richardson

Roger Wolcott Richardson's AcademicInfluence.com Rankings

Mathematics

#6609

World Rank

#9123

Historical Rank

#1964

USA Rank

Measure Theory

#2969

World Rank

#3526

Historical Rank

#862

USA Rank

mathematics Degrees

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Mathematics

Roger Wolcott Richardson's Degrees

PhD Mathematics Princeton University

Why Is Roger Wolcott Richardson Influential?

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According to Wikipedia, Roger Wolcott Richardson was a mathematician noted for his work in representation theory and geometry. He was born in Baton Rouge, Louisiana, and educated at Louisiana State University, Harvard University and University of Michigan, Ann Arbor where he obtained a Ph.D. in 1958 under the supervision of Hans Samelson. After a postdoc appointment at Princeton University, he accepted a faculty position at the University of Washington in Seattle. He emigrated to the United Kingdom in 1970, taking up a chair at Durham University. In 1978 he moved to the Australian National University in Canberra, where he stayed as faculty until his death.

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Roger Wolcott Richardson'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

COHOMOLOGY AND DEFORMATIONS IN GRADED LIE ALGEBRAS (1966) (355)
Deformations of Lie Algebra Structures (1967) (284)
The Bruhat order on symmetric varieties (1990) (256)
Commuting varieties of semisimple Lie algebras and algebraic groups (1979) (151)
Conjugacy classes of $n$-tuples in Lie algebras and algebraic groups (1988) (150)
Deformations of homomorphisms of Lie groups and Lie algebras (1967) (146)
Étale Slices for Algebraic Transformation Groups in Characteristic p (1985) (142)
Orbits, invariants, and representations associated to involutions of reductive groups (1982) (137)
Conjugacy Classes in Parabolic Subgroups of Semisimple Algebraic Groups, II (1974) (135)
Conjugacy Classes in Lie Algebras and Algebraic Groups (1967) (129)
Minimum Vectors for Real Reductive Algebraic Groups (1990) (127)
A generalization of the Chevalley restriction theorem (1979) (119)
Parabolic subgroups with Abelian unipotent radical (1992) (109)
Affine Coset Spaces of Reductive Algebraic Groups (1977) (101)
On orbits of algebraic groups and Lie groups (1982) (95)
Intersections of double cosets in algebraic groups (1992) (82)
Cohomology and deformations of algebraic structures (1964) (78)
Conjugacy classes of involutions in Coxeter groups (1982) (74)
An explicit model for the complex representations ofSn (1990) (73)
On the rigidity of semi-direct products of Lie algebras (1967) (72)
Principal orbit types for algebraic transformation spaces in characteristic zero (1972) (69)
Complements to ‘The Bruhat order on symmetric varieties’ (1994) (62)
Commutative algebra cohomology and deformations of Lie and associative algebras (1968) (57)
A rigidity theorem for subalgebras of Lie and associative algebras (1967) (53)
Symmetry breaking and the maximal isotropy subgroup conjecture for reflection groups (1989) (50)
Deformations of lie subgroups and the variation of isotropy subgroups (1972) (46)
Symmetry-breaking and branching patterns in equivariant bifurcation theory, I (1992) (44)
An action of a finite group on an $n$-cell without stationary points (1959) (40)
Groups acting on the 4-sphere (1961) (38)
Finiteness theorems for orbits of algebraic groups (1985) (35)
Derivatives of invariant polynomials on a semisimple lie algebra (1987) (24)
Symmetry breaking and branching patterns in equivariant bifurcation theory II (1992) (22)
Symmetry breaking in equivariant bifurcation problems (1990) (21)
Normality of G-stable subvarieties of a semisimple Lie algebra (1987) (19)
The conjugating representation of a semisimple group (1979) (18)
Principal orbit types for reductive groups acting on stein manifolds (1974) (18)
STABLE SUBALGEBRAS OF LIE ALGEBRAS AND ASSOCIATIVE ALGEBRAS (1967) (16)
An application of the serre conjecture to semisimple algebraic groups (1981) (16)
Actions of the Rotation Group on the 5-Sphere (1961) (9)
A theorem on maps with non-negative Jacobians. (1962) (9)
Principal Orbit Types for Real-Analytic Transformation Groups (1973) (8)
On the Variation of Isotropy Subalgebras (1968) (7)
Uncountably many inequivalent analytic actions of a compact group on ⁿ (1963) (7)
Deformations of Lie subgroups (1971) (6)
The conjugating representation of a semisimple algebraic group (1976) (4)
The variation of isotropy subalgebras for analytic transformation groups (1973) (3)
Review: Nicolas Spaltenstein, Classes unipotentes et sous-groupes de Borel (1984) (1)
COHOMOLOGY AND DEFORMATIONS IN GRADED LIE ALGEBRAS 1 (1966) (1)
S(4) SYMMETRY TO A HIGH ORDER FOR CHECKERBOARD INTERACTION MODELS (1985) (0)
Book Review: Classes unipotentes et sous-groupes de Borel (1984) (0)

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Roger Wolcott Richardson's Academic­Influence.com Rankings