Journal of Hyperbolic Differential Equations
SCI一区
EI同步收录
月刊
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期刊基础介绍
This journal publishes original research papers on nonlinear hyperbolic problems and related topics, of mathematical and/or physical interest. Specifically, it invites papers on the theory and numerical analysis of hyperbolic conservation laws and of hyperbolic partial differential equations arising in mathematical physics. The Journal welcomes contributions in:
Theory of nonlinear hyperbolic systems of conservation laws, addressing the issues of well-posedness and qualitative behavior of solutions, in one or several space dimensions.
Hyperbolic differential equations of mathematical physics, such as the Einstein equations of general relativity, Dirac equations, Maxwell equations, relativistic fluid models, etc.
Lorentzian geometry, particularly global geometric and causal theoretic aspects of spacetimes satisfying the Einstein equations.
Nonlinear hyperbolic systems arising in continuum physics such as: hyperbolic models of fluid dynamics, mixed models of transonic flows, etc.
General problems that are dominated (but not exclusively driven) by finite speed phenomena, such as dissipative and dispersive perturbations of hyperbolic systems, and models from statistical mechanics and other probabilistic models relevant to the derivation of fluid dynamical equations.
Convergence analysis of numerical methods for hyperbolic equations: finite difference schemes, finite volumes schemes, etc.
Theory of nonlinear hyperbolic systems of conservation laws, addressing the issues of well-posedness and qualitative behavior of solutions, in one or several space dimensions.
Hyperbolic differential equations of mathematical physics, such as the Einstein equations of general relativity, Dirac equations, Maxwell equations, relativistic fluid models, etc.
Lorentzian geometry, particularly global geometric and causal theoretic aspects of spacetimes satisfying the Einstein equations.
Nonlinear hyperbolic systems arising in continuum physics such as: hyperbolic models of fluid dynamics, mixed models of transonic flows, etc.
General problems that are dominated (but not exclusively driven) by finite speed phenomena, such as dissipative and dispersive perturbations of hyperbolic systems, and models from statistical mechanics and other probabilistic models relevant to the derivation of fluid dynamical equations.
Convergence analysis of numerical methods for hyperbolic equations: finite difference schemes, finite volumes schemes, etc.
期刊核心参数
通讯方式
WORLD SCIENTIFIC PUBL CO PTE LTD, 5 TOH TUCK LINK, SINGAPORE, SINGAPORE, 596224
涉及的研究方向
数学-物理:数学物理
出版国家或地区
UNITED STATES
出版语言
English
年文章数
27
PubMed Central (PMC)链接
平均录用比例
约50%
CITESCORE
| CiteScore | SJR | SNIP | CiteScore排名 | ||||||||||||
|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
| 1.30 | 0.733 | 0.974 |
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WOS期刊JCR分区
WOS分区等级:2区| 按JIF指标学科分区 | 收录子集 | JIF分区 | JIF排名 | JIF百分位 |
| 学科:MATHEMATICS, APPLIED | SCIE | Q2 | 162/343 |
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| 学科:PHYSICS, MATHEMATICAL | SCIE | Q3 | 43/61 |
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| 按JCI指标学科分区 | 收录子集 | JCI分区 | JCI排名 | JCI百分位 |
| 学科:MATHEMATICS, APPLIED | SCIE | Q4 | 266/343 |
|
| 学科:PHYSICS, MATHEMATICAL | SCIE | Q4 | 48/61 |
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期刊分区表预警名单
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
中科院2025年3月升级版
点击查看中国科学院期刊分区趋势图| 大类学科 | 小类学科 | Top期刊 | 综述期刊 | ||||
|---|---|---|---|---|---|---|---|
| 数学 4区 |
| 否 | 否 |
中科院2023年12月旧的升级版
| 大类学科 | 小类学科 | Top期刊 | 综述期刊 | ||||
|---|---|---|---|---|---|---|---|
| 数学 4区 |
| 否 | 否 |