Mathematical Physics X

Schmüdgen, Konrad

Mathematical Physics X

Edited by Konrad Schmüdgen

in Springer Books from Springer

Date: 1992
ISBN: 978-3-642-77303-7
References: Add references at CitEc
Citations:

There are no downloads for this item, see the EconPapers FAQ for hints about obtaining it.

Chapters in this book:

Recent Progress in Classical Mechanics: R. de la Llave
Introduction to the Differential Geometry of Quantum Groups: Bruno Zumino
Chaotic Quantum Systems: Boris V. Chirikov
Dynamical Zeta Functions: Where Do They Come from and What Are They Good for ?: David Ruelle
Billiard-Type Systems with Chaotic Behaviour and Space-Time Chaos: Leonid A. Bunimovich
Statistical Physics and Spectral Theory of Disordered Systems: Some Recent Developments: L. A. Pastur
Low Temperature Stochastic Spin Dynamics: Metastability, Convergence to Equilibrium and Phase Segregation: Fabio Martinelli
Entropy Methods in Hydrodynamical Scaling: S. R. S. Varadhan
Quantum Groups and Non-commutative Differential Geometry: Yu. I. Manin
Hamiltonian Methods in Conformal Field Theory: L. D. Faddeev
On the General Theory of Quantized Fields: Klaus Fredenhagen
Atomic and Molecular Structure: Jan Philip Solovej
Gauge Invariance in Non-Relativistic Many-Body Theory: J. Fröhlich and U. M. Studer
Asymptotic Completeness for N-Body Quantum Systems: Gian Michele Graf
Self-Dual Chern—Simons Solitons: R. Jackiw
Mathematical Theory of Classical Fields and General Relativity: Sergiu Klainerman
Representations of Quantized Differential Forms in Non-Commutative Geometry: Joachim Cuntz
Solutions of Nonlinear Wave Equations and Localization Theory: Walter Craig and C. Eugene Wayne
Connections on Symplectic Manifolds and Characteristic Classes of Hamiltonian System: Valerii V. Trofimov
Symplectic Twist Maps and the Theorem of Conley-Zehnder for General Cotangent Bundles: Christophe Golé
Floer Homology for Mapping Cylinders: Stamatis Dostoglou and Dietmar Salamon
κ-Deformation of (Super)Poincaré Algebra: J. Lukierski
Quantum Physics as Non-Commutative Geometry: Arthur Jaffe
An Operator Algebraic Framework for the Duality of Quantum Groups: Tetsuya Masuda and Yoshiomi Nakagami
Distribution of Energy Levels in Quantum Systems with Integrable Classical Counterpart. Rigorous Results: P. M. Bleher
Entropy-Invariants of Dynamical Systems and Perturbations of Operators: Dan Voiculescu
Chaotic Motion in Coulombic Potentials: Markus Klein and Andreas Knauf
Generalized Floquet Operator for Quasiperiodically Driven Quantum Systems: H. R. Jauslin and J. L. Lebowitz
Magnetization and Slow Decay of Correlations in Continuum 1/r 2 Ising Models: Luiz R. G. Fontes
Existence of the Kosterlitz-Thouless Phase for Two-Dimensional Coulomb Gases at Inverse Temperatures above 8π: Abel Klein
Large Deviation Behavior of Statistical Mechanics Models in the Multiphase Regime: R. L. Dobrushin and S. B. Shlosman
A Variational Approach to the Random Diffeomorphisms Type Perturbations of a Hyperbolic Diffeomorphism: Yuri Kifer
Chaotic Mappings and Stochastic Markov Chains: M. L. Blank
Quantum Spin Systems in a Random Environment: Abel Klein
Rounding Effects in Systems with Static Disorder: Jan Wehr
Derivation of the Euler Equation from Hamiltonian Systems with Negligible Random Noise: Horng-Tzer Yau
The Spatial Structure in Diffusion Limited Two-Particle Reactions: Maury Bramson and Joel L. Lebowitz
Multilevel Models of Interacting Diffusions and Large Deviations: Donald A. Dawson and Jürgen Gärtner
Fields, Particles and Analyticity: Recent Results or 30 Goldberg...(er) Variations on B.A.C.H. where B=Bethe Salpeter Equation, A=Axiomatic Field Theory C=Complex Variables and H=Harmonic Analysis: J. Bros
Quantum Field Theory in Curved Spacetime: Bernard S. Kay
Charges in Quantum Field Theory: Karl-Henning Rehren
Three Exactly Soluble Quantum Field Theory Models in 2-,3- and 4-Dimensional Space Time and Some General Questions They Suggest: Arthur S. Wightman
CPT- and Lorentz-Transformations in Two-Dimensional Q.F.T: H. J. Borchers
The Concept of Spontaneously Broken Symmetry and a New Approach to Goldstone’s Theorem: John Roberts
On the Atomic Energy Asymptotics: C. L. Fefferman and L. A. Seco
Existence of the Schwinger Functions of the Three-Dimensional Gross-Neveu Model: P. A. Faria da Veiga
Progress in Completely Integrable Models of Quantum Field Theory: H. Grosse
Inverse Scattering at Fixed Energy: Adrian I. Nachman
Semi-Classical and High Energy Asymptotics of the Scattering Phase for Perturbations of Elliptic Operators: Didier Robert
On the Mapping Properties of the Wave Operators in Scattering Theory: Arne Jensen and Shu Nakamura
Reduction of Kac-Moody Systems: Andreas W. Wipf
Quantum Symmetry of Rational Conformal Models: Ludmil K. Hadjiivanov, Yassen S. Stanev and Ivan T. Todorov
Quasi-Normal Modes of the Schwarzschild Space-Time: Bernd G. Schmidt
The Initial Value Problem for Self-Gravitating Fluid Bodies: Alan D. Rendall

Related works:
This item may be available elsewhere in EconPapers: Search for items with the same title.

Export reference: BibTeX RIS (EndNote, ProCite, RefMan) HTML/Text

Persistent link: https://EconPapers.repec.org/RePEc:spr:sprbok:978-3-642-77303-7

Ordering information: This item can be ordered from
http://www.springer.com/9783642773037

DOI: 10.1007/978-3-642-77303-7

Access Statistics for this book

More books in Springer Books from Springer
Bibliographic data for series maintained by Sonal Shukla () and Springer Nature Abstracting and Indexing ().