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Kinetics of a local 'magnetic' moment and a non-stationary spin-polarized current in the single impurity Anderson model.

• Authors : Maslova, N.¹; Mantsevich, V.¹ ; Arseyev, P.

Subjects: *SPIN polarization; *ANDERSON model; *MATHEMATICAL models

• Source: JETP Letters. Feb2017, Vol. 105 Issue 4, p260-266. 7p.

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How Large is Large? Estimating the Critical Disorder for the Anderson Model.

• Authors : Schenker, Jeffrey¹

Subjects: *ESTIMATION theory; *ANDERSON model; *MATHEMATICAL models

• Source: Letters in Mathematical Physics. Jan2015, Vol. 105 Issue 1, p1-9. 9p.

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WEAK AND ALMOST SURE LIMITS FOR THE PARABOLIC ANDERSON MODEL WITH HEAVY TAILED POTENTIALS.

• Authors : van der Hostad, Remco¹ ; Mösters, Peter² ; Sidorova, Nadia³

Subjects: *RANDOM variables; *PARETO principle; *MATHEMATICAL models

• Source: Annals of Applied Probability. Dec2008, Vol. 18 Issue 6, p2450-2494. 45p.

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The Integrated Density of States for an Interacting Multiparticle Homogeneous Model and Applications to the Anderson Model.

• Authors : Klopp, Frédéric; Zenk, Heribert

Subjects: ANDERSON model; HAMILTONIAN systems; FINITE volume method

• Source: Advances in Mathematical Physics; 2009, p1-15, 15p

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High order perturbation theory for nonlinear Anderson model.

• Authors : Fleishon, Gal; Fishman, Shmuel; Soffer, Avy

Subjects: PERTURBATION theory; NONLINEAR theories; ANDERSON model

• Source: European Physical Journal B: Condensed Matter; Feb2014, Vol. 87 Issue 2, p1-6, 6p

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Model for autonomous agents in machine‐to‐machine navigation networks.

• Authors : Ali, Anum; Shah, Ghalib; Aslam, Muhammad

Subjects: ARTIFICIAL intelligence; MATHEMATICAL models; OPTICAL communications

• Source: International Journal of Communication Systems; Mar2018, Vol. 31 Issue 4, p1-1, 13p

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MATHEMATICAL MODELLING OF THE SORPTION ISOTHERMS OF QUINCE.

• Authors : MITREVSKI, Vangelce; MITREVSKA, Cvetanka; MIJAKOVSKI, Vladimir

Subjects: MATHEMATICAL models; DISTRIBUTION isotherms (Chromatography); QUINCE

• Source: Thermal Science; 2017, Vol. 21 Issue 5, p1965-1973, 9p

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On Large-Scale Diagonalization Techniques for the Anderson Model of Localization.

• Authors : Schenk, Olaf; Bollhöfer, Matthias; Römer, Rudolf A.

Subjects: LOCALIZATION theory; EIGENVALUES; ALGORITHMS

• Source: SIAM Review; 2008, Vol. 50 Issue 1, p91-112, 22p, 4 Diagrams, 5 Charts

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Non-criticality criteria for Abelian sandpile models with sources and sinks.

• Authors : Redig, Frank; Ruszel, Wioletta M.; Saada, Ellen

Subjects: ABELIAN groups; MATHEMATICAL models; BINARY number system

• Source: Journal of Mathematical Physics; Jun2018, Vol. 59 Issue 6, pN.PAG-N.PAG, 15p

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