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17
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0642370700
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B.L. Altshuler and B.D. Simons, in Mesoscopic Quantum Physics, edited by E. Akkermans et al., Proceedings of Les Houches Session LXI 1994 (Elsevier, Amsterdam, 1995)
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B.D. Simons, P.A. Lee, and B.L. Altshuler, Nucl. Phys. B 409, 487 (1993);B.L. Altshuler and B.D. Simons, in Mesoscopic Quantum Physics, edited by E. Akkermans et al., Proceedings of Les Houches Session LXI 1994 (Elsevier, Amsterdam, 1995).
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(1993)
Nucl. Phys. B
, vol.409
, pp. 487
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Simons, B.D.1
Lee, P.A.2
Altshuler, B.L.3
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18
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0001320728
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A.R. Its, A.G. Izergin, V.E. Korepin, and N.A. Slavnov, Int. J. Mod. Phys. B 4, 1003 (1990).
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(1990)
Int. J. Mod. Phys. B
, vol.4
, pp. 1003
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Its, A.R.1
Izergin, A.G.2
Korepin, V.E.3
Slavnov, N.A.4
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23
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85037251445
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The relation (Formula presented) can be obtained, for instance, by comparison of supersymmetric generating functionals derived for the model of coupled Hermitian random matrices with that 2 known for the microscopic problem of electron motion in disordered potential in the (Formula presented) limit of nonlinear, (Formula presented) model 5 6
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The relation (Formula presented) can be obtained, for instance, by comparison of supersymmetric generating functionals derived for the model of coupled Hermitian random matrices with that 2 known for the microscopic problem of electron motion in disordered potential in the (Formula presented) limit of nonlinear, (Formula presented) model 56.
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25
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85037216952
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More precisely, one should write (Formula presented) instead of (Formula presented) As far as we will be interested in the local regime, in which (Formula presented) is translationally invariant, one may omit E in both arguments
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More precisely, one should write (Formula presented) instead of (Formula presented) As far as we will be interested in the local regime, in which (Formula presented) is translationally invariant, one may omit E in both arguments.
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26
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85037240629
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The Hermite functions are fixed by the orthogonality relation (Formula presented) for the associated Hermite polynomials
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The Hermite functions are fixed by the orthogonality relation (Formula presented) for the associated Hermite polynomials.
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27
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0004073954
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American Mathematical Society, Providence
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G. Szegö, Orthogonal Polynomials (American Mathematical Society, Providence, 1967).
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(1967)
Orthogonal Polynomials
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Szegö, G.1
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