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In this paper we calculate a number of integrals over SU(N) of interest in Hamiltonian Lattice Gauge Theory calculations.
The Classical Groups, Their Invariants and Representations
H. Weyl · 1946
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Hamiltonian formulation of wilson’s lattice gauge theories
John B. Kogut and Leonard Susskind · 1975
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Michael Creutz · 1978
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U(n) integral for generating functional in lattice gauge theory
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Asymptotic values for degrees associated with strips of young diagrams
A. Regev · 1981
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The t expansion and su(2) lattice gauge theory
David Horn, Marek Karliner, and Marvin Weinstein · 1985
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Symmetric functions and p-recursiveness
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Plaquette expansion in lattice hamiltonian models
L. C. L. Hollenberg · 1993
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On the eigenvalues of random matrices
P. Diaconis and M. Shahshahani · 1994
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Spin networks and quantum gravity
Carlo Rovelli and Lee Smolin · 1995
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On the relation between the connection and the loop representation of quantum gravity
Roberto De Pietri · 1997
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Nonperturbative solutions for canonical quantum gravity: An overview
Kiyoshi Ezawa · 1997
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Increasing subsequences and the classical groups
E. M. Rains · 1998
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Random unitary matrices, permutations and painlevé
H. Widom and C. A. Tracy · 1999
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Algebraic aspects of increasing subsequences
J. Baik and E. M. Rains · 2001
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Random words, toeplitz determinants and integrable systems ii
H. Widom, A. R. Its, and C. A. Tracy · 2001
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The Coupled Cluster Method in Hamiltonian Lattice Gauge Theory
C. R. Leonard · 2001
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An analytic variational study of the mass spectrum in 2+1 dimensional su(3) hamiltonian lattice gauge theory
Jesse Carlsson, John A. L. McIntosh, Bruce H. J. McKellar, and Lloyd C. L. Hollenberg · 2002
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Su(n) glueball masses in 2+1 dimensions
Jesse Carlsson and Bruce H. J. McKellar · 2003
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