NUMERICAL METHODS FOR PARTIAL DIFFERENTIAL EQUATIONS
ISSN:0749-159X

NUMERICAL METHODS FOR PARTIAL DIFFERENTIAL EQUATIONS

NUMER METH PART D E
学科领域:数学
是否预警:不在预警名单内
是否OA:
录用周期:约8.0个月
新锐分区:数学3区
年发文量:61
影响因子:1.7
JCR分区:Q2

基本信息

一个国际期刊,旨在涵盖研究到发展和分析的新方法的数值解偏微分方程,它的目的是,它是容易阅读,并针对广泛的研究人员到数值方法的偏微分方程在整个科学和工程。重点是数值方法和技术本身,而不是具体的应用。该杂志力求跨学科,同时保留应用数值分析的共同主线。
0749-159XSCIE/Scopus收录
1.7
1.2
2026年3月发布
点击查看历史分区趋势    >
大类学科小类学科Top期刊综述期刊
数学3区
MATHEMATICS, APPLIED 应用数学
3区
N/A
WOS期刊SCI分区  2024-2025最新升级版
按JIF指标学科分区收集子录JIF分区JIF排名百分位
学科:MATHEMATICS, APPLIED
SCIE
Q2
88/344
按JCR指标学科分区收集子录JCR分区JCR排名百分位
学科:MATHEMATICS, APPLIED
SCIE
Q1
74/344
50
61
25%容易约8.0个月-数学-应用数学
0%
时间预警情况
2026年03月发布的新锐学术版不在预警名单中
2025年03月发布的2025版不在预警名单中
2024年02月发布的2024版不在预警名单中
2023年01月发布的2023版不在预警名单中
2021年12月发布的2021版不在预警名单中
2020年12月发布的2020版不在预警名单中
100.00%7.49%-
CiteScore:8.80
SJR:0.842
SNIP:1.231
学科类别分区排名百分位
大类:Mathematics
小类:Analysis
Q1
3 / 198
大类:Mathematics
小类:Numerical Analysis
Q1
4 / 88
大类:Mathematics
小类:Applied Mathematics
Q1
30 / 665
大类:Mathematics
小类:Computational Mathematics
Q1
10 / 201

期刊高被引文献

Finite‐volume scheme for a degenerate cross‐diffusion model motivated from ion transport
来源期刊:Numerical Methods for Partial Differential EquationsDOI:10.1002/num.22313
Extension of a simplified Baldwin-Lomax model to nonequilibrium turbulence: Model, analysis and algorithms
来源期刊:Numerical Methods for Partial Differential EquationsDOI:10.1002/NUM.22380
Spectrally accurate energy‐preserving methods for the numerical solution of the “good” Boussinesq equation
来源期刊:Numerical Methods for Partial Differential EquationsDOI:10.1002/NUM.22353
The method of fundamental solutions for the Oseen steady‐state viscous flow past obstacles of known or unknown shapes
来源期刊:Numerical Methods for Partial Differential EquationsDOI:10.1002/NUM.22404
Discontinuous Galerkin method for solving the black‐oil problem in porous media
来源期刊:Numerical Methods for Partial Differential EquationsDOI:10.1002/NUM.22324
Implicit–explicit schemes for nonlinear nonlocal equations with a gradient flow structure in one space dimension
来源期刊:Numerical Methods for Partial Differential EquationsDOI:10.1002/NUM.22336
Development of a P2 element with optimal L2 convergence for biharmonic equation
来源期刊:Numerical Methods for Partial Differential EquationsDOI:10.1002/NUM.22361
Adaptive operator splitting finite element method for Allen–Cahn equation
来源期刊:Numerical Methods for Partial Differential EquationsDOI:10.1002/NUM.22350
Time evolution of discrete fourth‐order elliptic operators
来源期刊:Numerical Methods for Partial Differential EquationsDOI:10.1002/NUM.22358
A variable nonlinear splitting algorithm for reaction diffusion systems with self‐ and cross‐ diffusion
来源期刊:Numerical Methods for Partial Differential EquationsDOI:10.1002/num.22315
A numerical scheme for a kinetic model for mixtures in the diffusive limit using the moment method
来源期刊:Numerical Methods for Partial Differential EquationsDOI:10.1002/NUM.22345
Vorticity-pressure formulations for the Brinkman-Darcy coupled problem
来源期刊:Numerical Methods for Partial Differential EquationsDOI:10.1002/NUM.22312
Convergence of a positive nonlinear control volume finite element scheme for an anisotropic seawater intrusion model with sharp interfaces
来源期刊:Numerical Methods for Partial Differential EquationsDOI:10.1002/NUM.22422
Numerical approximation of a concrete carbonation model: Study of the ‐law of propagation
来源期刊:Numerical Methods for Partial Differential EquationsDOI:10.1002/NUM.22377
MODELLING BINARY ALLOY SOLIDIFICATION BY A RANDOM PROJECTION METHOD
来源期刊:Numerical Methods for Partial Differential EquationsDOI:10.1002/NUM.22322
Complete flux scheme for parabolic singularly perturbed differential-difference equations
来源期刊:Numerical Methods for Partial Differential EquationsDOI:10.1002/NUM.22325
Effective Chorin–Temam algebraic splitting schemes for the steady Navier–stokes equations
来源期刊:Numerical Methods for Partial Differential EquationsDOI:10.1002/NUM.22326
A mixed hp FEM for the approximation of fourth‐order singularly perturbed problems on smooth domains
来源期刊:Numerical Methods for Partial Differential EquationsDOI:10.1002/NUM.22289

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