Journal of Hyperbolic Differential Equations（双曲微分方程杂志）影响因子_期刊投稿发表

期刊简介

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.

该期刊发表有关非线性双曲线问题和相关主题的具有数学和/或物理意义的原始研究论文。具体来说，它邀请有关双曲守恒律和数学物理学中出现的双曲偏微分方程的理论和数值分析的论文。该杂志欢迎在以下方面的贡献: 守恒定律的非线性双曲系统理论，解决了在一个或多个空间维度上的适定性和解的定性行为问题。数学物理学的双曲微分方程，例如广义相对论的爱因斯坦方程，狄拉克方程，麦克斯韦方程，相对论流体模型等。洛伦兹几何，特别是满足爱因斯坦方程的时空的全局几何和因果理论方面。在连续体物理学中出现的非线性双曲系统，例如: 流体动力学的双曲模型，跨音速流的混合模型，等等。由有限速度现象主导 (但不完全驱动) 的一般问题，例如双曲线系统的耗散和分散扰动，以及统计力学和其他与流体动力学方程推导相关的概率模型的模型。双曲线方程数值方法的收敛性分析: 有限差分方案，有限体积方案等。

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