MathSciDoc: An Archive for Mathematician ∫

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Clark S, Gesztesy F. Weyl-Titchmarsh M-Function Asymptotics, Local Uniqueness Results, Trace Formulas, and Borg-type Theorems for Dirac Operators[J]. Transactions of the American Mathematical Society, 2001, 354(9): 3475-3534.

2

Gesztesy F, Trachenko V. A criterion for Hill operators to be spectral operators of scalar type[J]. Journal D Analyse Mathematique, 2009, 107(1): 287-353.

3

Fritz Gesztesy · Vadim Tkachenko. A Schauder and Riesz Basis Criterion for Non-Self-Adjoint Schr\"odinger Operators with Periodic and Antiperiodic Boundary Conditions. 2011.

4

Correa F, Dunne G V, Plyushchay M S, et al. The Bogoliubov/de Gennes system, the AKNS hierarchy, and nonlinear quantum mechanical supersymmetry[J]. Annals of Physics, 2009, 324(12): 2522-2547.

5

Ahmad S, Chowdhury A R. On the quasi-periodic solutions to the discrete nonlinear Schrodinger equation[J]. Journal of Physics A, 1987, 20(2): 293-303.

6

Cascaval R C, Gesztesy F, Holden H, et al. Spectral Analysis of Darboux Transformations for the Focusing NLS Hierarchy[J]. Journal D Analyse Mathematique, 2002, 93(1): 139-197.

7

Gesztesy F, Holden H. Darboux-type transformations and hyperelliptic curves[J]. Crelle\u0027s Journal, 1999, 2000(527): 151-183.

8

Gesztesy F, Unterkofler K, Weikard R, et al. An explicit characterization of Calogero–Moser systems[J]. Transactions of the American Mathematical Society, 2006, 358(2): 603-656.

9

Geng X, Xue B. Quasi-periodic solutions of mixed AKNS equations[J]. Nonlinear Analysis-theory Methods \u0026 Applications, 2010, 73(11): 3662-3674.

10

Gesztesy F, Unterkofler K, Weikard R, et al. On a theorem of Halphen and its application to integrable systems[J]. Journal of Mathematical Analysis and Applications, 2000, 251(2): 504-526.

1

David Ruelle. Smooth dynamics and new theoretical ideas in nonequilibrium statistical mechanics. 1998.

2

Jeanpierre Eckmann · Claudealain Pillet · Luc Reybellet. Non-Equilibrium Statistical Mechanics of Anharmonic Chains Coupled to Two Heat Baths at Different Temperatures. 1999.

3

Vojkan Jaksic · Claudealain Pillet. Spectral theory of thermal relaxation. 1997.

4

Ottobre M, Pavliotis G A. Asymptotic analysis for the generalized Langevin equation[J]. Nonlinearity, 2011, 24(5): 1629-1653.

5

Figotin A, Schenker J H. Hamiltonian Structure for Dispersive and Dissipative Dynamical Systems[J]. Journal of Statistical Physics, 2007, 128(4): 969-1056.

6

Hanyga A, Seredynska M. Hamiltonian and Lagrangian theory of viscoelasticity[J]. Continuum Mechanics and Thermodynamics, 2008, 19(8): 475-492.

7

Luc Reybellet · U Massachusetts. Nonequilibrium statistical mechanics of open classical systems. 2005.

8

Dudnikova T V, Komech A. On the Convergence to a Statistical Equilibrium in the Crystal Coupled to a Scalar Field[C]., 2005.

9

Figotin A, Schenker J H. Hamiltonian treatment of time dispersive and dissipative media within the linear response theory[J]. Journal of Computational and Applied Mathematics, 2007, 204(2): 199-208.

10

Lafitte P, Parris P E, De Bievre S, et al. Normal Transport Properties in a Metastable Stationary State for a Classical Particle Coupled to a Non-Ohmic Bath[J]. Journal of Statistical Physics, 2008, 132(5): 863-879.