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Applied Numerical Mathematics JCR:Q1 SCIE EI PubMed JST
发文量 5,551
被引量 101,308
影响因子(2025版) 2.167

The purpose of the journal is to provide a forum for the publication of high quality research and tutorial papers in computational mathematics. In addition to the traditional issues and problems in numerical analysis, the journal also publishes papers describing relevant applications in such fields as physics, fluid dynamics, engineering and other branches of applied science with a computational mathematics component. The journal strives to be flexible in the type of papers it publishes and their format. Equally desirable are: (i) Full papers, which should be complete and relatively self-contained original contributions with an introduction that can be understood by the broad computational mathematics community. Both rigorous and heuristic styles are acceptable. Of particular interest are papers about new areas of research, in which other than strictly mathematical arguments may be important in establishing a basis for further developments. (ii) Tutorial review papers, covering some of the important issues in Numerical Mathematics, Scientific Computing and their Applications. The journal will occasionally publish contributions which are larger than the usual format for regular papers. (iii) Short notes, which present specific new results and techniques in a brief communication. The journal strives to provide authors with a refereed outlet for their work which is subject to the least possible publication delay. Fractional calculus: Due to the number of submissions and the limited number of Editors and Reviewers in this area, the journal is limiting the number of submissions to 5 per month. Please be advised that your paper may be desk rejected due to this new restriction.

  • 主办单位： ELSEVIER
  • 出版地区： AMSTERDAM
  • 出版周期： 月刊
  • 别名： APPL NUMER MATH;Appl. Numer. Math.;应用数值数学;APPLIED NUMERICAL MATHEMATICS
  • 国际标准连续出版物号/电子版： ISSN 0168-9274 / EISSN 1873-5460
  • 创刊时间： 1985年
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Numerical ExperimentsDifferential EquationsError EstimatesNumerical SolutionFinite Element MethodConvergence AnalysisOrdinary Differential EquationsError AnalysisError EstimateCollocation MethodNumerical MethodsStokes EquationsStability and ConvergenceFinite ElementNumerical MethodNumerical ApproximationDiscontinuous Galerkin MethodDomain DecompositionDiffusion EquationsBoundary Value Problem

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