Analysis is the most established and esteemed forum in which to publish short discussions of topics in philosophy. Articles published in Analysis lend themselves to the presentation of cogent but brief arguments for substantive conclusions, and often give rise to discussions which continue over several interchanges. A wide range of topics are covered including: philosophical logic and philosophy of language, metaphysics, epistemology, philosophy of mind, moral philosophy, and political philosophy.Analysis now includes Analysis Reviews. Analysis Reviews is devoted to reviewing recent work in analytic philosophy. It carries detailed book symposia in which two or three writers comment on a book and the author replies; articles surveying recent work in specified fields; longer critical notices; and shorter reviews. Analysis Reviews does not cover the history of philosophy or continental philosophy, except insofar as works in these areas may have central relevance to analytic philosophy.
Analysis & PDE publishes high-quality original research in all areas of mathematical analysis and partial differential equations. The field is interpreted broadly and, and for example, includes topics such as harmonic analysis, operator algebras, index theory, and analytic aspects of mathematical physics.
Jointly sponsored by the Russian Academy of Sciences and the Hungarian Academy of Sciences, Analysis Mathematica is primarily dedicated to problems of classical mathematical analysis, such as the differentiation and integration of functions, measure theory, analytic and harmonic functions, Fourier analysis and orthogonal expansions, approximation of functions and quadrature formulae, function spaces, and extremal problems and inequalities. The journal publishes research papers containing new, essential results with complete proofs as well as survey papers.
Analysis and Applications publishes high quality mathematical papers that treat those parts of analysis which have direct or potential applications to the physical and biological sciences and engineering. Some of the topics from analysis include approximation theory, asymptotic analysis, calculus of variations, integral equations, integral transforms, ordinary and partial differential equations, delay differential equations, and perturbation methods. The primary aim of the journal is to encourage the development of new techniques and results in applied analysis.
Analysis and Mathematical Physics (AMP) publishes current research results as well as selected high-quality survey articles in real, complex, harmonic, and geometric analysis originating and/or having applications in mathematical physics. The journal promotes the dialog between specialists in these areas. Particularly welcomed is original research of the highest quality in the following active areas of analysis and mathematical physics: Conformal and quasiconformal mappings: Riemann surfaces and Teichmüller theory: Classical and stochastic contour dynamics: Dynamical systems: Geometric control and analysis on non-holonomic manifolds: Differential geometry and general relativity: Inverse problems and integral geometry: Real analysis and potential theory: Laplacian growth and related topics: Analysis in free boundary problems: Integrable systems and random matrices: Representation theory: Conformal field theory and related topics. Bibliographic DataAnal.Math.Phys.1 volume per year, 4 issues per volumeISSN 1664-2368 (print)ISSN 1664-235X (electronic)
The home of premier fundamental discoveries, inventions and applications in the analytical and bioanalytical sciences. Analyst publishes analytical and bioanalytical research that reports premier fundamental discoveries and inventions, and the applications of those discoveries, unconfined by traditional discipline barriers.
Analytic Methods in Accident Research publishes manuscripts that deal with the development and/or application of new and novel methodologies to the study of vehicle crashes and other transportation and non-transportation-related accidents. The intent of the journal is to demonstrate how innovative methodological approaches can be used to provide new insights and quantification of the factors that affect the frequency and severity of accidents - thus providing new guidance for the implementation of appropriate countermeasures. While the focus of the journal is on the underlying analytic approach, acceptable application areas include all elements of transportation safety (road, pedestrian, air, rail, and water safety), construction safety, and any area of study where the unintended consequences of human behavior, machine failures or system failures result in property damage and/or bodily injury.