【数学类】SCI期刊专刊约稿信息4条

全文截稿: 2017-10-01

影响因子: 0.54

中科院JCR分区:

• 大类 : 数学 - 4区

• 小类 : 统计学与概率论 - 4区

网址: www.journals.elsevier.com/statistics-and-probability-letters

This Special Issue will collect opinion papers on what could and should be the role of Statistics in the era of big data. It will gather contributions from leading scientists from statistics, as well as from machine learning, computer science and applied mathematics.

全文截稿: 2017-12-31

影响因子: 0.819

中科院JCR分区:

• 大类 : 数学 - 3区

• 小类 : 应用数学 - 3区

• 小类 : 物理：数学物理 - 4区

网址: www.journals.elsevier.com/journal-of-geometry-and-physics

An integrable system with a finite number of degrees of freedom is the most classical and one of most popular parts of the theory of integrable systems. Foundations of this theory are due to Lagrange, Jacobi, Kovalevskaya, Noether, Poincare and others. In the second half of 20th century KAM theory and works of its founders gave strong impulse for study integrability problems from different points of view and with the help of various mathematical theories. Thanks to these investigations, integrable systems, though very rare, could be effectively used to describe physical phenomena.

New powerful methods based on a interplay between a priori unconnected branches of mathematics and physics have been recently developed. Here we mention methods of complex analysis, symplectic and complex geometry, Lie theory, representation theory, and computer algebra which are used in the integrability theory. Thanks to them new integrable systems could be found, new applications of integrable systems in physics and geometry were unveiled, new tools to work with integrable systems were developed, and, as a consequence, in the last 10 years many questions explicitly asked by the classics could be answered.

This special issue will consider strictly strong papers resulted from modern theoretical and applied aspects of finitely dimensional integrable systems. We also strongly encourage young researchers/PhD students who were obtained new contributions well supervised and guided by experts to submit their eminent papers to this special issue. Note that submitted papers should be explicitly meeting with the Aims and Scope of Journal of Geometry and Physics.

Topics to be included

- Symplectic and Poisson geometry and integrability

- Abelian varieties in algebraic integrable systems

- Integrable geodesic flows and natural Hamiltonian systems

- Lax representations, separation of variables

- Discrete integrable systems including relations to cluster algebras

- Applications in mathematical physics, rigid body mechanics, celestial mechanics, nonholonomic mechanics, and mechatronics

- KAM theory

- Obstructions to integrability

- Applications of finite dimensional integrable systems in differential geometry

- Computer algebra methods in the theory of integrable systems

全文截稿: 2018-05-31

影响因子: 2.363

中科院JCR分区:

• 大类 : 环境科学与生态学 - 3区

• 小类 : 生态学 - 3区

网址: www.journals.elsevier.com/ecological-modelling