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Axioms
Sections
Mathematical Analysis
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Mathematical Analysis

A section of Axioms (ISSN 2075-1680).

Section Information

“Mathematical Analysis” is a Section of the open access, peer-reviewed journal Axioms, which publishes original papers of high scientific level in all fields of classical and modern analysis, with a focus on original work that addresses significant problems in pure and applied nonlinear analysis. 

The main interest of “Mathematical Analysis” is the advance and dissemination of mathematical knowledge through high-quality papers that describe and analyze different fields of analysis, as well as their applications. The aim of this Section is to publish the best research articles of mathematical analysis within the scope of the journal, boosting cooperation with applications in other areas of mathematics, physics, biology, engineering and economics. 

This Section covers all areas of classical and modern mathematical analysis, including boundary value problems, differential equations and inclusions, function spaces, operator theory, approximations and expansions, calculus of variations and optimal control, dynamic systems, difference and functional equations, convex, functional and harmonic analysis, measure and integration, special functions, function theory in one and several variables and on infinite dimensional spaces, topological and metric spaces, numerical analysis, as well as their applications, promoting the dialog among specialists in these areas. 

Current research results containing new and significant ideas, as well as selected high-quality survey articles, are expected to appear regularly. 

The audience consists of pure and applied mathematicians and numerical analysts. All submitted papers are subject to individual refereeing by renowned experts, applying the highest standards of impartial peer refereeing. Editorial decisions also take into consideration the depth and interest of the presented work. We will do our best to ensure a fast and fair evaluation of all submitted research. 

Keywords

  • Analysis and optimization
  • Bifurcation theory
  • Calculus of variations
  • Complex analysis
  • Convex analysis
  • Differential equations
  • Dynamical systems
  • Fourier analysis
  • Functional analysis
  • Generalized differentiability
  • Harmonic analysis
  • Inequalities
  • Nonlinear analysis
  • Numerical analysis
  • Real analysis
  • Variational analysis

Editorial Board

Topical Advisory Panel

Special Issues

Following special issues within this section are currently open for submissions:

Papers Published

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