Wilfried Schmid

Q: What Schools Are Affiliated With Wilfried Schmid

Wilfried Schmid is affiliated with the following schools: University of California, Berkeley, California Institute of Technology, Harvard University

Wilfried Schmid's AcademicInfluence.com Rankings

Wilfried Schmid

Mathematics

#484

World Rank

#952

Historical Rank

#216

USA Rank

Measure Theory

#2733

World Rank

#3265

Historical Rank

#788

USA Rank

mathematics Degrees

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Mathematics

Why Is Wilfried Schmid Influential?

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According to Wikipedia, Wilfried Schmid is a German-American mathematician who works in Hodge theory, representation theory, and automorphic forms. After graduating as valedictorian of Princeton University's class of 1964, Schmid earned his Ph.D. at University of California, Berkeley in 1967 under the direction of Phillip Griffiths, and then taught at Berkeley and Columbia University, becoming a full professor at Columbia at age 27. In 1978, he moved to Harvard University, where he served as the Dwight Parker Robinson Professor of Mathematics until his retirement in 2019.

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Wilfried Schmid'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

Variation of hodge structure: The singularities of the period mapping (1973) (880)
Mathematics Unlimited: 2001 and Beyond (2001) (314)
DEGENERATION OF HODGE-STRUCTURES (1986) (297)
Locally homogeneous complex manifolds (1969) (246)
Automorphic distributions, L-functions, and Voronoi summation for GL(3) (2004) (180)
A geometric construction of the discrete series for semisimple Lie groups (1977) (156)
A proof of Blattner's conjecture (1976) (139)
Characters, asymptotics and ν-homology of Harish-Chandra modules (1983) (130)
L2 and intersection cohomologies for a polarizable variation of Hodge structure (1987) (120)
Homogeneous complex manifolds and representations of semisimple lie groups. (1968) (112)
L2-cohomology and the discrete series (1976) (109)
On a Conjecture of Langlands (1971) (108)
Localization and standard modules for real semisimple Lie groups I: The duality theorem (1987) (100)
On the characters of the discrete series (1975) (99)
A geometric construction of the discrete series for semisimple Lie groups (1977) (95)
Geometric Methods in Representation Theory (2004) (85)
Representations of semi-simple Lie groups (1980) (84)
Quasi-Equivariant D -Modules, Equivariant Derived Category, and Representations of Reductive Lie Groups (1994) (81)
Characteristic cycles and wave front cycles of representations of reductive Lie groups (2000) (74)
Singular unitary representations and indefinite harmonic theory (1983) (72)
Some properties of square-integrable representations of semisimple Lie groups (1975) (70)
Characteristic cycles of constructible sheaves (1996) (57)
Summation formulas, from Poisson and Voronoi to the present (2003) (52)
Jacquet Modules for Real Reductive Groups (2010) (51)
On the Realization of the Discrete Series of a Semisimple Lie Group (1970) (47)
Representations of reductive lie groups (1988) (46)
Geometric quantization and derived functor modules for semisimple Lie groups (1990) (39)
A general Voronoi summation formula for GL(n,Z) (2009) (36)
The Highly Oscillatory Behavior of Automorphic Distributions for SL(2) (2004) (35)
Distributions and analytic continuation of Dirichlet series (2004) (34)
A vanishing theorem for open orbits on complex flag manifolds (1984) (31)
Vanishing theorems for lie algebra cohomology and the cohomology of discrete subgroups of semisimple lie groups (1981) (30)
Two character identities for semisimple lie groups (1977) (29)
Representation Theory of Real Reductive Lie Groups (2008) (29)
Two geometric character formulas for reductive Lie groups (1998) (27)
The Rankin–Selberg Method for Automorphic Distributions (2006) (23)
On the rapid decay of cuspidal automorphic forms (2011) (22)
Poincaré and Lie groups (1982) (21)
On the geometry of nilpotent orbits (2004) (19)
On integrable representations of a semisimple lie group (1976) (19)
Hodge theory and unitary representations of reductive Lie groups (2012) (16)
Construction and Classification of Irreducible Harish—Chandra Modules (1991) (14)
The archimedean theory of the Exterior Square L-functions over Q (2011) (13)
On the asymptotics of Harish-Chandra modules. (1983) (11)
Globalizations of Harish-Chandra modules (1987) (11)
Variations of polarized hodge structure: Asymptotics and monodromy (1987) (10)
Pairings of automorphic distributions (2011) (9)
Characters, characteristic cycles, and nilpotent orbits (1995) (9)
Adelization of Automorphic Distributions and Mirabolic Eisenstein Series (2011) (8)
Some remarks about the discrete series characters of Sp(n,R) (1975) (8)
Characters, fixed points and Osborne's conjecture (1993) (7)
Geometric Constructions of Representations (1988) (6)
Some remarks on L2 and intersection cohomologies (1987) (6)
Recent developments in representation theory (1985) (5)
Hodge theory and unitary representations (2015) (4)
Weyl Group Actions on Lagrangian Cycles and Rossmann’s Formula (1994) (4)
0 60 57 83 v 1 3 1 M ay 2 00 6 The Rankin-Selberg method for automorphic distributions (2006) (3)
Representation theory and automorphic forms (2008) (3)
Characters, fixed points, and Osborne's conjecture: Contemporary Mathematics 143 (1993) (2)
CHARACTER FORMULAS AND LOCALIZATION OF INTEGRALS (2008) (2)
Characters and modules (2013) (1)
Erratum to the Paper: A Geometric Construction of the Discrete Series for Semisimple Lie Groups (1980) (1)
Hodge theory and unitary representations, in the example of $\mathrm{SL}(2,\mathbb{R})$ (2015) (0)
Techniques for the Analytic Proof of the Finite Generation of the Canonical Ring (2008) (0)
Pairings of automorphic distributions (2011) (0)
Analytic and Geometric Realization of Representations (1992) (0)
REPRESENTATIONS OF SEMISIMPLE LIE GROUPS (2016) (0)
1 . 2 Maximal Compact Subgroups and the Cartan Decomposition (2008) (0)
Representation theory of real reductive Lie groups : AMS-IMS-SIAM Joint Summer Research Conference, June 4-8, 2006, Snowbird, Utah (2008) (0)
Lie Theory, from Lie to Borel and Weil (2020) (0)
Introduction to Hodge-type Structures (2010) (0)
N T ] 3 1 M ay 2 00 6 The Rankin-Selberg method for automorphic distributions (2008) (0)

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What Schools Are Affiliated With Wilfried Schmid?

Wilfried Schmid is affiliated with the following schools:

Wilfried Schmid's Academic­Influence.com Rankings