Distributions of Dirac Operator Eigenvalues

Akemann G, Damgaard PH (2004)
Phys.Lett. B 583(1-2): 199-206.

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The distribution of individual Dirac eigenvalues is derived by relating themto the density and higher eigenvalue correlation functions. The relations aregeneral and hold for any gauge theory coupled to fermions under certainconditions which are stated. As a special case, we give examples of thelowest-lying eigenvalue distributions for QCD-like gauge theories withoutmaking use of earlier results based on the relation to Random Matrix Theory.
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Akemann G, Damgaard PH. Distributions of Dirac Operator Eigenvalues. Phys.Lett. B. 2004;583(1-2):199-206.
Akemann, G., & Damgaard, P. H. (2004). Distributions of Dirac Operator Eigenvalues. Phys.Lett. B, 583(1-2), 199-206. doi:10.1016/j.physletb.2003.12.024
Akemann, G., and Damgaard, P. H. (2004). Distributions of Dirac Operator Eigenvalues. Phys.Lett. B 583, 199-206.
Akemann, G., & Damgaard, P.H., 2004. Distributions of Dirac Operator Eigenvalues. Phys.Lett. B, 583(1-2), p 199-206.
G. Akemann and P.H. Damgaard, “Distributions of Dirac Operator Eigenvalues”, Phys.Lett. B, vol. 583, 2004, pp. 199-206.
Akemann, G., Damgaard, P.H.: Distributions of Dirac Operator Eigenvalues. Phys.Lett. B. 583, 199-206 (2004).
Akemann, Gernot, and Damgaard, P. H. “Distributions of Dirac Operator Eigenvalues”. Phys.Lett. B 583.1-2 (2004): 199-206.
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