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Acta Mathematica, 1997, Volume 181
ISSN:
0001-5962 (Print)
1871-2509 (Online)
In this volume (7 articles)
Issue 1
[1] Quasiconformal maps in metric spaces with controlled geometry
Juha Heinonen University of Michigan, Ann Arbor, MI, U.S.A. Pekka Koskela University of Jyväskylä, Jyväskylä, Finland
TBD mathscidoc:1701.331855
Acta Mathematica, 181, (1), 1-61, 1996.6
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[2] A characterization of all elliptic algebro-geometric solutions of the AKNS hierarchy
Fritz Gesztesy Department of Mathematics University of Missouri Columbia, MO, U.S.A. Rudi Weikard Department of Mathematics University of Alabama at Birmingham Birmingham, AL, U.S.A.
TBD mathscidoc:1701.331856
Acta Mathematica, 181, (1), 63-108, 1997.5
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1
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.
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[3] Good points and constructive resolution of singluarities
S. Encinas Departamento de Matemática Aplicada F. E. T. S. Arquitectura Universidad de Valladolid, Universidad de Valladolid O. Villamayor Universidad Autonoma de. Madrid Departamento de Matemáticas, Ciudad Universitaria de Canto Blanco
TBD mathscidoc:1701.331857
Acta Mathematica, 181, (1), 109-158, 1996.11
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Issue 2
[1] Subalgebras of$C$^{*}-algebras III: Multivariable operator theory
Whilliam Arveson Department of Mathematics, University of California
TBD mathscidoc:1701.331858
Acta Mathematica, 181, (2), 159-228, 1997.6
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[2] Wave breaking for nonlinear nonlocal shallow water equations
Adrian Constantin Department of Mathematics, University of Zürich Joachim Escher Fachbereich 17, University of Kassel
TBD mathscidoc:1701.331859
Acta Mathematica, 181, (2), 229-243, 1997.12
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[3] Ergodic properties of classical dissipative systems I
Vojkan Jakšić Department of Mathematics and Statistics, University of Ottawa Claude-Alain Pillet Université de Toulon et du Var, La Garde, France
TBD mathscidoc:1701.331860
Acta Mathematica, 181, (2), 245-282, 1996.7
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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.
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[4] Lax equations, weight lattices, and Prym-Tjurin varieties
Andrew McDaniel Department of Mathematics, Georgetown University Lawrence Smolinsky Department of Mathematics, Louisiana State University
TBD mathscidoc:1701.331861
Acta Mathematica, 181, (2), 283-305, 1997.4
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Impact Factor
3.719
Available
1882 - 2016
Volumes
228
Issues
301
Articles
2167