当前位置: X-MOL首页最新SCI期刊查询及投稿分析系统 › JOURNAL OF SCIENTIFIC COMPUTING杂志
JOURNAL OF SCIENTIFIC COMPUTING
基本信息
期刊名称 JOURNAL OF SCIENTIFIC COMPUTING
J SCI COMPUT
期刊ISSN 0885-7474
期刊官方网站 http://link.springer.com/journal/10915
是否OA
出版商 Springer New York
出版周期 Monthly
始发年份 1986
年文章数 300
最新影响因子 2.5(2022)  scijournal影响因子  greensci影响因子
中科院SCI期刊分区
大类学科 小类学科 Top 综述
数学2区 MATHEMATICS, APPLIED 应用数学2区
CiteScore
CiteScore排名 CiteScore SJR SNIP
学科 排名 百分位 2.39 1.434 1.474
Mathematics
Numerical Analysis
8 / 51 85%
Mathematics
Theoretical Computer Science
24 / 118 80%
Computer Science
Computational Theory and Mathematics
24 / 113 79%
Mathematics
Computational Mathematics
25 / 139 82%
Engineering
General Engineering
45 / 275 83%
Mathematics
Applied Mathematics
62 / 460 86%
Computer Science
Software
124 / 360 65%
补充信息
自引率 13.50%
H-index 56
SCI收录状况 Science Citation Index Expanded
官方审稿时间
Submission to first decision
74 days
网友分享审稿时间 数据统计中,敬请期待。
PubMed Central (PML) http://www.ncbi.nlm.nih.gov/nlmcatalog?term=0885-7474%5BISSN%5D
投稿指南
期刊投稿网址 https://www.editorialmanager.com/jomp/default.aspx
收稿范围

Journal of Scientific Computing is an international interdisciplinary forum for the publication of papers on state-of-the-art developments in scientific computing and its applications in science and engineering.

The journal publishes high-quality, peer-reviewed original papers, review papers and short communications on scientific computing.

收录体裁
投稿指南
投稿模板
参考文献格式
编辑信息

Editor-in-Chief:

Chi-Wang Shu
Brown University, Providence, RI, USA
Finite difference and finite element methods for PDE; computational fluid dynamics

Associate Editors:

Sigal Gottlieb
University of Massachusetts at Dartmouth, MA
Time discretization techniques; numerical methods for hyperbolic PDEs

Bertil Gustafsson
Uppsala University, Sweden
Difference methods for time-dependent PDE; computational wave propagation and fluid dynamics

Yvon Maday
CNRS and Université Pierre et Marie Curie, Paris, France
Spectral and spectral element methods

Stanley Osher
UCLA, CA
Level set methods; PDE based image science; numerical solution of hyperbolic equations

Editorial Board:

Assyr Abdulle
Ecole Polytechnique Federale de Lausanne (EPFL), Switzerland
Multiscale PDEs, Numerical ordinary and stochastic differential equations

Rémi Abgrall
Universität Zürich, Switzerland
Finite difference and finite element methods for PDE; computational fluid dynamics; hyperbolic problems; multiphase and interface problems; Hamilton Jacobi equations

Mohamed Amara
IPRA Laboratoire de Mathématiques Appliquées, Pau, France
Finite element and finite volume methods for PDE; porous media and multiphase flows

Jacques Blum
Université de Nice-Sophia-Antipolis, France
Inverse problems; data assimilation for environmental problems; optimal control of PDE; plasma physics; oceanography

Mark Carpenter
NASA Langley Research Center, Hampton, VA
Finite difference and time integration methods for PDE's; computational fluid dynamics

Raymond Chan
Chinese University of Hong Kong, Hong Kong
Numerical linear algebra, image processing

Bernardo Cockburn
University of Minnesota, Minneapolis
Finite element methods; nonlinear conservation laws; computational fluid flow; computational structural mechanics

Kai Diethelm 
University of Applied Sciences Würzburg-Schweinfurt, Germany
Fractional calculus, numerical integration, approximation theory, parallel numerical algorithms

Qiang Du
Columbia University, New York
Applied and numerical analysis, scientific computing

Michael Dumbser
University of Trento, Italy
High order and finite volume discontinuous Galerkin schemes, computational fluid dynamics, magnetohydrodynamics, numerical general relativity, Lagrangian schemes on moving meshes, adaptive mesh refinement

Alexandre Ern
CERMICS, ENPC, France
Finite elements, discontinuous Galerkin, a posteriori error estimates

Massimo Fornasier
Technical University of Munich 
Multiscale bases, variational models, optimization, and applications in PDEs, inverse problems, signal and image processing

Uriel Frisch
Observatoire de la Côte d'Azur, Nice, France
Spectral and other high-precision methods for tackling singularities in PDEs

Anne Gelb
Arizona State University, AZ
Finite difference and spectral methods for solving PDEs; Gibbs phenomenon; edge detection from Fourier data

Roland Glowinski
University of Houston, TX
Finite element methods for PDEs; incompressible computational fluid dynamics; large scale numerical optimization; numerical methods for the control of systems modeled by PDEs

Nicola Guglielmi
Gran Sasso Science Institute, Italy
Numerical analysis of ODEs and DDEs, stability analysis of dynamical systems, ODE methods in matrix theory

Jonny Guzmán
Brown University, Providence, RI
Finite element methods

Jan S. Hesthaven
École Polytechnique Fédérale de Lausanne (EPFL)
High-order finite difference, finite elements, finite volume, and spectral methods for PDEs; computational electromagnetics and plasma physics

Ronald W. Hoppe
University of Houston, Houston, TX
Numerical analysis and optimization

Antony Jameson
Stanford University, CA
Computational fluid dynamics

Shidong Jiang
New Jersey Institute of Technology
Integral equation methods, fast algorithms

Li-Shi Luo
Old Dominion University, Norfolk, VA and Beijing Computational Science Research Center, China
Kinetic methods for computational fluid dynamics; non-equilibrium flows; complex fluids

Michael Ng
The University of Hong Kong, Hong Kong 
numerical linear algebra, image processing

Ilaria Perugia
University of Vienna, Austria
finite element methods, wave propagation problems

Sebastian Reich 
University of Potsdam, Germany 
Geometric integration, uncertainty quantification, geophysical fluid dynamics and molecular dynamics

Lothar Reichel
Kent State University, OH
Numerical linear algebra; computational issues in inverse problems

Jennifer Ryan
University of East Anglia, Norwich, UK
high order numerical methods

Pierre Sagaut
LMM - UPMC/CNRS, Paris, France
Computational fluid dynamics; aeroacoustics; finite-difference/finite volume schemes; turbulence

Norikazu Saito 
The University of Tokyo 
Finite element method, finite volume method, numerical methods for evolution equations

Christoph Schwab
ETHZ, Switzerland
Finite element methods, high-dimensional numerical analysis, computational uncertainty quantification

Rémi Sentis
CEA/Bruyères (service SEL), France
Monte-Carlo methods for PDE; transport equations; modelling and numerical simulations for plasma physics; asymptotic analysis

Jie Shen
Purdue University, West Lafayette, Indiana
Spectral methods; computational fluid dynamics

David J. Silvester
University of Manchester, United Kingdom
Numerical analysis; fluid mechanics

Martin Stynes 
Beijing Computational Science Research Center, China 
Singularly perturbed differential equations; Fractional-derivative differential equations

Sauro Succi
Instituto Applicazioni del Calcolo, Rome, Italy
Computational kinetic theory; fluid dynamics

Denis Talay
INRIA, France
Stochastic analysis; stochastic numerical analysis; stochastic modelling; financial mathematics

Tao Tang
The Hong Kong Baptist University
Adaptive grid methods; finite difference methods and spectral methods for PDEs

Roger Temam
Indiana University, IN
Classical and geophysical fluid dynamics

Vladimir A. Titarev
Russian Academy of Sciences, Moscow, Russsia
high order methods, computational fluid dynamics

Jaap van der Vegt
University of Twente, Enschede, Netherlands
Numerical methods for PDE; computational fluid dynamics; Maxwell equations

Yan Xu
University of Science and Technology of China, Hefei,China
numerical methods for partial differential equations, finite element methods

Wotao Yin
UCLA, Los Angeles, California, USA 
optimization

Lexing Ying

Stanford University, Palo Alto, California
scientific computing, numerical analysis

Ya-xiang Yuan
Chinese Academy of Sciences, China
Optimization

Yong-Tao Zhang
University of Notre Dame, IN
Numerical partial differential equations; computational biology


我要分享  (欢迎您来完善期刊的资料,分享您的实际投稿经验)
研究领域:
投稿录用情况: 审稿时间:  个月返回审稿结果
本次投稿点评:
提交
down
wechat
bug