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International Journal of Geometric Methods in Modern Physics; International Journal of Mathematics; International Journal of Mathematics and Computer Science; International Journal of Mathematics and Mathematical Sciences; International Journal of Number Theory; International Journal of Shape Modeling; International Mathematics Research Notices
International Journal of Physics and Mathematics SIGMA (Symmetry, Integrability and Geometry: Methods and Applications) Teoreticheskaya i Matematicheskaya Fizika (Theoretical and Mathematical Physics), [ 2 ] Steklov Mathematical Institute
The Journal of Mathematical Analysis and Applications is an academic journal in mathematics, specializing in mathematical analysis and related topics in applied mathematics. It was founded in 1960 by Richard Bellman, [1] as part of a series of new journals on areas of mathematics published by Academic Press, [2] and is now published by Elsevier.
Pages in category "Mathematical physics journals" The following 17 pages are in this category, out of 17 total. ... Journal of Mathematical Physics, Analysis, Geometry;
Mathematical physics journals (1 C, 17 P) N. Numerical analysis journals (1 C, 7 P) O. ... Journal of Mathematical Analysis and Applications; M. Mathematica Applicanda;
International Journal of Mathematics and Mathematical Sciences; International Journal of Medicinal Chemistry; International Journal of Microbiology; International Journal of Navigation and Observation; International Journal of Nephrology; International Journal of Optics; International Journal of Otolaryngology; International Journal of ...
Mathematical physics refers to the development of mathematical methods for application to problems in physics. The Journal of Mathematical Physics defines the field as "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". [1]
Functional analysis is a branch of mathematical analysis, the core of which is formed by the study of vector spaces endowed with some kind of limit-related structure (e.g. inner product, norm, topology, etc.) and the linear operators acting upon these spaces and respecting these structures in a suitable sense.