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The Journal of Geometry and Physics is an International Journal in Mathematical Physics. The Journal stimulates the interaction between geometry and physics by publishing primary research, feature and review articles which are of common interest to practitioners in both fields.The Journal covers the following areas of research:Methods of:• Algebraic and Differential Topology• Algebraic Geometry• Real and Complex Differential Geometry• Riemannian and Finsler Manifolds• Symplectic Geometry• Global Analysis, Analysis on Manifolds• Geometric Theory of differential equations• Geometric Control Theory• Lie groups and Lie Algebras• Supermanifolds and Supergroups• Discrete Geometry• Spinors and TwistorsApplications to:• Strings and Superstrings• Noncommutative Topology and Geometry• Quantum Groups• Geometric Methods in Statistics and Probability• Geometry Approaches to Thermodynamics• Classical and Quantum Dynamical Systems• Classical and Quantum Integrable Systems• Classical and Quantum Mechanics• Classical and Quantum Field Theory• General Relativity• Quantum Information• Quantum GravityBenefits to authorsWe also provide many author benefits, such as free PDFs, a liberal copyright policy, special discounts on Elsevier publications and much more. Please click here for more information on our author services.Please see our Guide for Authors for information on article submission. If you require any further information or help, please visit our support pages: http://support.elsevier.com

JINST covers major areas related to concepts and instrumentation in detector physics, accelerator science and associated experimental methods and techniques, theory, modelling and simulations. The main subject areas include: Accelerators: concepts, modelling, simulations and sources Instrumentation and hardware for accelerators: particles, synchrotron radiation, neutrons Detector physics: concepts, processes, methods, modelling and simulations Detectors, apparatus and methods for particle, astroparticle, nuclear, atomic, and molecular physics Instrumentation and methods for plasma research Methods and apparatus for astronomy and astrophysics Detectors, methods and apparatus for biomedical applications, life sciences and material research Instrumentation and techniques for medical imaging, diagnostics and therapy Instrumentation and techniques for dosimetry, monitoring and radiation damage Detectors, instrumentation and methods for non-destructive tests (NDT) Detector readout concepts, electronics and data acquisition methods Algorithms, software and data reduction methods Materials and associated technologies, etc. Engineering and technical issues.

The Journal of Mathematical Fluid Mechanics (JMFM) is a forum for the publication of high-quality peer-reviewed papers on the mathematical theory of fluid mechanics, with special regards to the Navier-Stokes equations. As an important part of that, the journal encourages papers dealing with mathematical aspects of computational theory, as well as with applications in science and engineering. The journal also publishes in related areas of mathematics that have a direct bearing on the mathematical theory of fluid mechanics. All papers will be characterized by originality and mathematical rigor.
Bibliographic Data
J. Math. Fluid Mech.
First published in 1999
1 volume per year, 4 issues per volume
approx. 150 pages per issue
Format: 19.3 x 26 cm
ISSN 1422-6928 (print)
ISSN 1422-6952 (electronic)AMS Mathematical Citation Quotient (MCQ): 0.58 (2011)

Journal of Mathematical Physics is published by the American Institute of Physics; content is published online daily, collected into monthly online and printed issues (12 issues per year). Its purpose is the publication of papers in mathematical physics–that is, the application of mathematics to problems in physics and the development of mathematical methods suitable for such applications and for the formulation of physical theories. The mathematics should be written in a manner that is understandable to theoretical physicists. Occasionally, reviews of mathematical subjects relevant to physics and special issues combining papers on a topic of current interest may be published.

The Journal of Noncommutative Geometry covers the noncommutative world in all its aspects. It is devoted to publication of research articles which represent major advances in the area of noncommutative geometry and its applications to other fields of mathematics and theoretical physics. Topics covered include in particular:* Hochschild and cyclic cohomology* K-theory and index theory* Measure theory and topology of noncommutative spaces, operator algebras* Spectral geometry of noncommutative spaces* Noncommutative algebraic geometry* Hopf algebras and quantum groups* Foliations, groupoids, stacks, gerbes* Deformations and quantization* Noncommutative spaces in number theory and arithmetic geometry* Noncommutative geometry in physics: QFT, renormalization, gauge theory, string theory, gravity, mirror symmetry, solid state physics, statistical mechanics.

The international Journal of Nonlinear Mathematical Physics is a mathematical journal devoted to the publication of research papers concerned with the description, solution, and applications of nonlinear problems in physics and mathematics. The main subjects are: * Nonlinear Equations of Mathematical Physics * Quantum Algebras and Integrability * Applications of Lie Group Theory and Lie Algebras * Non-Commutative Geometry * Super Geometry and Super Integrable System * Integrability and Nonintegrability, Painleve Analysis * Spectral Theory and Inverse Spectral Theory * Geometry of Soliton Equations and Applications of Twistor Theory * Deformation and Geometric Quantization * Instanton, Monopoles and Gauge Theory * Differential Geometry and Mathematical Physics.

Subject Coverage Publishing 50 issues a year, Journal of Physics A: Mathematical and Theoretical is a major journal of theoretical physics reporting research on the mathematical structures that describe fundamental processes of the physical world and on the analytical, computational and numerical methods for exploring these structures. Mathematical papers should be clearly motivated by actual or potential application to physical phenomena.

Research papers in the journal are published in one of the following six sections: Statistical physics: nonequilibrium systems, computational methods and modern equilibrium theory; Biological modelling; Nonlinear physics and waves; Mathematical physics; Quantum mechanics and quantum information theory and Field theory and string theory

The Journal of Statistical Physics publishes original papers, review papers, and book reviews in all areas of statistical physics as well as in related fields concerned with collective phenomena in physical systems. The Journal is among the top 20% of all STM journals for the number of cites as listed in the Journals Citation Report.

The aim of Letters in Mathematical Physics is to attract the community's attention on important and original developments in the area of mathematical physics and contemporary theoretical physics. The journal publishes letters and longer research articles, occasionally also articles containing topical reviews. We are committed to both fast publication and careful refereeing. In addition, the journal offers important contributions to modern mathematics in fields which have a potential physical application, and important developments in theoretical physics which have potential mathematical impact.

Mathematical Physics, Analysis and Geometry is dedicated to concrete problems of mathematics and theoretical physics, with special emphasis on their connection. The journal publishes papers presenting new mathematical results in mathematical physics, analysis, and geometry with particular reference to: mathematical problems of statistical physics and fluids; complex function theory; operators in function space, especially operator algebras; ordinary and partial differential equations; and differential and algebraic geometry. The journal publishes full-length papers giving a comprehensive description of original work, as well as short communications for rapid publication of novel observations. Perspectives, Reviews and Conference Reports are published occasionally.

Aimed primarily at mathematicians and physicists interested in research on nonlinear phenomena, the journal’s coverage ranges from proofs of important theorems to papers presenting ideas, conjectures and numerical or physical experiments of significant physical and mathematical interest.