Howard Garland

Q: What Schools Are Affiliated With Howard Garland

Howard Garland is affiliated with the following schools: University of California, Berkeley, Yale University, Stony Brook University, Princeton University, Wayne State University, Stanford University, University of Chicago

Howard Garland's AcademicInfluence.com Rankings

Howard Garland

Mathematics

#8280

World Rank

#11251

Historical Rank

#2195

USA Rank

Complex Analysis

#36

World Rank

#52

Historical Rank

#15

USA Rank

Group Theory

#349

World Rank

#403

Historical Rank

#67

USA Rank

Number Theory

#411

World Rank

#510

Historical Rank

#68

USA Rank

mathematics Degrees

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Mathematics

Howard Garland's Degrees

PhD Mathematics Princeton University
Masters Mathematics Stanford University

Why Is Howard Garland Influential?

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According to Wikipedia, Howard Garland is an American mathematician, who works on algebraic groups, Lie algebras , and infinite-dimensional algebras. Garland received in 1958 his bachelor's degree from the University of Chicago, in 1959 his master's degree from Wayne State University, and in 1964 his Ph.D. from the University of California, Berkeley under S. S. Chern with thesis On the cohomology of lattices in Lie groups

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Howard Garland'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

Lie algebra homology and the Macdonald-Kac formulas (1976) (259)
p-Adic Curvature and the Cohomology of Discrete Subgroups of p-Adic Groups (1973) (219)
The arithmetic theory of loop groups (1980) (217)
The arithmetic theory of loop algebras (1978) (191)
Semi-infinite cohomology and string theory. (1986) (177)
Fundamental Domains for Lattices in (R-)rank 1 Semisimple Lie Groups (1970) (167)
LAPLACIAN AND THE DISCRETE SPECTRUM OF AN ARITHMETIC GROUP (1983) (75)
Kac-Moody monopoles and periodic instantons (1988) (66)
A Finiteness Theorem for K 2 of a Number Field (1971) (65)
EXISTENCE OF LATTICES IN KAC–MOODY GROUPS OVER FINITE FIELDS (2003) (63)
A Bruhat decomposition for the loop space of a compact group: A new approach to results of Bott. (1975) (36)
Absolute convergence of Eisenstein series on loop groups (2006) (34)
A rigidity theorem for discrete subgroups (1967) (31)
Lattices in Kac-Moody groups (1999) (26)
An affine Gindikin-Karpelevich formula (2012) (26)
Affine Hecke algebras associated to Kac-Moody groups (1995) (25)
Fundamental domains for lattices in rank one semisimple lie groups. (1969) (20)
Dedekind's eta-function and the cohomology of infinite dimensional Lie algebras. (1975) (19)
On Extending the Langlands-Shahidi Method to Arithmetic Quotients of Loop Groups (2010) (18)
A square integrability criterion for the cohomology of arithmetic groups. (1968) (18)
Entirety of cuspidal Eisenstein series on loop groups (2013) (16)
Eisenstein series on arithmetic quotients of loop groups (1999) (16)
A Cartan decomposition forp-adic loop groups (1995) (15)
Eisenstein series on loop groups: Maass-Selberg relations 3 (2007) (15)
Lattices and the adjoint group of a Lie group (1966) (15)
On the Cohomology of Lattices in Solvable Lie Groups (1966) (13)
INFINITE DIMENSIONAL CHEVALLEY GROUPS AND KAC-MOODY GROUPS OVER Z (2012) (12)
Why instantons are monopoles (1989) (11)
The Arithmetic Theory of Loop Groups. II. The Hilbert-Modular Case (1998) (10)
On the Siegel-Weil theorem for loop groups, II (2008) (9)
On unitarizable highest weight modules of Hermitian pairs (1982) (7)
Eisenstein series on loop groups: Maass-Selberg relations 2 (2007) (6)
$p$-adic curvature and a conjecture of Serre (1972) (5)
The spectrum of noncompact ${G \mathord{\left/ {\vphantom {G \Gamma }} \right. \kern-\nulldelimiterspace} \Gamma }$ and the cohomology of arithmetic groups (1969) (4)
On the convergence of Kac-Moody Eisenstein series (2020) (2)
Dedicated to Igor Frenkel on the occasion of his 60th birthday AN AFFINE GINDIKIN-KARPELEVICH FORMULA (2013) (0)
The arithmetic theory of loop groups . La conjecture de Weil. II (1980) (0)
The Macdonald-Kac formulas as a consequence of the Euler-Poincaré principle (1977) (0)

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What Schools Are Affiliated With Howard Garland?

Howard Garland is affiliated with the following schools:

Howard Garland's Academic­Influence.com Rankings

Howard Garland's Degrees

Why Is Howard Garland Influential?

Howard Garland's Published Works

Published Works

Other Resources About Howard Garland

What Schools Are Affiliated With Howard Garland?

Howard Garland's AcademicInfluence.com Rankings