雜志介紹

Calculus Of Variations And Partial Differential Equations雜志介紹

《Calculus Of Variations And Partial Differential Equations》是一本以English為主的未開放獲取國際優(yōu)秀期刊，中文名稱變分法和偏微分方程，本刊主要出版、報道數學-MATHEMATICS領域的研究動態(tài)以及在該領域取得的各方面的經驗和科研成果，介紹該領域有關本專業(yè)的最新進展，探討行業(yè)發(fā)展的思路和方法，以促進學術信息交流，提高行業(yè)發(fā)展。該刊已被國際權威數據庫SCIE收錄，為該領域相關學科的發(fā)展起到了良好的推動作用，也得到了本專業(yè)人員的廣泛認可。該刊最新影響因子為2.1，最新CiteScore 指數為3.3。

本刊近期中國學者發(fā)表的論文主要有：

• Poisson metrics and Higgs bundles over noncompact Kahler manifolds

  Author: Wu, Di; Zhang, Xi

• Hypersurfaces of constant Gauss-Kronecker curvature with Li-normalization in affine space

  Author: Nie, Xin; Seppi, Andrea

• A two-dimensional Keller-Segel-Navier-Stokes system with logarithmic sensitivity: generalized solutions and classical solutions

  Author: Liu, Ji

• Liouville type theorems for positive harmonic functions on the unit ball with a nonlinear boundary condition

  Author: Lin, Daowen; Ou, Qianzhong

英文介紹

Calculus Of Variations And Partial Differential Equations雜志英文介紹

Calculus of variations and partial differential equations are classical, very active, closely related areas of mathematics, with important ramifications in differential geometry and mathematical physics. In the last four decades this subject has enjoyed a flourishing development worldwide, which is still continuing and extending to broader perspectives.

This journal will attract and collect many of the important top-quality contributions to this field of research, and stress the interactions between analysts, geometers, and physicists. The field of Calculus of Variations and Partial Differential Equations is extensive; nonetheless, the journal will be open to all interesting new developments. Topics to be covered include:

- Minimization problems for variational integrals, existence and regularity theory for minimizers and critical points, geometric measure theory

- Variational methods for partial differential equations, optimal mass transportation, linear and nonlinear eigenvalue problems

- Variational problems in differential and complex geometry

- Variational methods in global analysis and topology

- Dynamical systems, symplectic geometry, periodic solutions of Hamiltonian systems

- Variational methods in mathematical physics, nonlinear elasticity, asymptotic variational problems, homogenization, capillarity phenomena, free boundary problems and phase transitions

- Monge-Ampère equations and other fully nonlinear partial differential equations related to problems in differential geometry, complex geometry, and physics.