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Applied Science & Technology Full Text (H.W. Wilson)

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Derivation of Kubo's formula for disordered systems at zero temperature.

• Authors : De Roeck, Wojciech¹ (AUTHOR); Elgart, Alexander² (AUTHOR) ; Fraas, Martin³ (AUTHOR)

Subjects: *ANDERSON model; *MODELS & modelmaking; *TEMPERATURE

• Source: Inventiones Mathematicae. Feb2024, Vol. 235 Issue 2, p489-568. 80p.

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Decorrelation Estimates for the Eigenlevels of the Discrete Anderson Model in the Localized Regime.

• Authors : Klopp, Frédéric

Subjects: ANDERSON model; EIGENVALUES; HARMONIC functions

• Source: Communications in Mathematical Physics. Mar2011, Vol. 303 Issue 1, p233-260. 28p.

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One-dimensional Anderson model with dichotomic correlation in the presence of external electric field.

• Authors : Kaya, T.¹

Subjects: *ANDERSON model; *ENERGY-band theory of solids; *STATISTICAL correlation

• Source: European Physical Journal B: Condensed Matter. Aug2008, Vol. 65 Issue 1, p49-56. 8p. 16 Graphs.

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Wegner-type Bounds for a Multi-particle Continuous Anderson Model with an Alloy-type External Potential.

• Authors : de Monvel, A. Boutet¹ ; Chulaevsky, V.² ; Stollmann, P.³

Subjects: *QUANTUM theory; *ANDERSON model; *PROBABILITY theory

• Source: Journal of Statistical Physics. Mar2010, Vol. 138 Issue 4/5, p553-566. 14p.

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Random Matrix Theory and the Anderson Model.

• Authors : Bellissard, Jean

Subjects: MATRICES (Mathematics); RANDOM matrices; ANDERSON model

• Source: Journal of Statistical Physics; Aug2004, Vol. 116 Issue 1-4, p739-754, 16p

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Merging of bivariate compound binomial processes with shocks.

• Authors : Jordanova, P. K.; Veleva, E.

Subjects: BINOMIAL theorem; GEOMETRIC distribution; ANDERSON model

• Source: AIP Conference Proceedings; 9/26/2022, Vol. 2522 Issue 1, p1-11, 11p

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Smoothness of Correlations in the Anderson Model at Strong Disorder.

• Authors : Jean Bellissard; Peter Hislop

Subjects: ANDERSON model; ORDER-disorder models; RANDOM variables

• Source: Annales Henri Poincaré; Feb2007, Vol. 8 Issue 1, p1-26, 26p

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Mild solution to parabolic Anderson model in Gaussian and Poisson potential.

• Authors : Han, Yuecai¹; Zhang, Liwei¹

Subjects: *ANDERSON model; *GAUSSIAN function; *POISSON processes

• Source: Journal of Mathematical Physics. Oct2013, Vol. 54 Issue 10, p103503-103503-15. 1p.

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Rogue-wave statistics in Anderson chains.

• Authors : Oliveira, M.F.V.¹ (AUTHOR); Souza, A.M.C.² (AUTHOR); Lyra, M.L.¹ (AUTHOR)

Subjects: *ROGUE waves; *ANDERSON localization; *ANDERSON model

• Source: Physica E. Jan2025, Vol. 165, pN.PAG-N.PAG. 1p.

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