open access MATHEMATICS Welcome to the home of Open Access Mathematics at De Gruyter! Our collection encompasses 13 peer-reviewed open access journals across all areas of mathematics! Our Editorial team has compiled the most valued content for you to read and download for free! |
LEADING JOURNALS: |
ADVANCES IN NONLINEAR ANALYSIS Impact Factor 2023: 3.2 | Q1 Launched in 2012 with a fully Open Access since 2019, the journal publishes significant, original and relevant works in pure and applied nonlinear analysis. The journal now holds the position among the top journals in Mathematics (#8) and Applied Mathematics (#14). |
Editor's choice:Vortex formation for a non-local interaction model with Newtonian repulsion and superlinear mobilityJose Antonio Carrillo, David Gomez-Castro and Juan Luis VázquezApproximate nonradial solutions for the Lane-Emden problem in the ballBorbála Fazekas, Filomena Pacella and Michael PlumGlobal gradient estimates for Dirichlet problems of elliptic operators with a BMO antisymmetric partSibei Yang, Dachun Yang and Wen Yuan |
Editor's choice:On H2-solutions for a Camassa-Holm type equationGiuseppe Maria Coclite and Lorenzo di RuvoClassical solutions to Cauchy problems for parabolic–elliptic systems of Keller-Segel typeMichael WinklerLuenberger compensator theory for heat-Kelvin-Voigt-damped-structure interaction models with interface/boundary feedback controls
Roberto Triggiani and Xiang Wan |
Editor's choice:
Convergence of generalized sampling series in weighted spaces |
Editor's choice:Separation functions and mild topologiesAndrea C. G. MennucciA non-geodesic analogue of Reshetnyak's majorization theoremTetsu Toyoda
Exceptional families of measures on Carnot groups |
Editor's choice:
A unifying causal framework for analyzing dataset shift-stable learning algorithms |
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ADVANCED NONLINEAR STUDIES Impact Factor 2023: 2.1 | Q1 After 21 volumes switched in 2022 to Open Access model, the journal publishes works on nonlinear problems, particularly those involving integral and partial differential equations, dynamical systems, calculus of variations, geometric analysis, and related areas. |