Journal of Hyperbolic Differential Equations

Scope & Guideline

Advancing the Boundaries of Hyperbolic Analysis

Introduction

Immerse yourself in the scholarly insights of Journal of Hyperbolic Differential Equations with our comprehensive guidelines detailing its aims and scope. This page is your resource for understanding the journal's thematic priorities. Stay abreast of trending topics currently drawing significant attention and explore declining topics for a full picture of evolving interests. Our selection of highly cited topics and recent high-impact papers is curated within these guidelines to enhance your research impact.
LanguageEnglish
ISSN0219-8916
PublisherWORLD SCIENTIFIC PUBL CO PTE LTD
Support Open AccessNo
CountrySingapore
TypeJournal
Convergefrom 2004 to 2024
AbbreviationJ HYPERBOL DIFFER EQ / J. Hyberbolic Differ. Equ.
Frequency4 issues/year
Time To First Decision-
Time To Acceptance-
Acceptance Rate-
Home Page-
Address5 TOH TUCK LINK, SINGAPORE 596224, SINGAPORE

Aims and Scopes

The Journal of Hyperbolic Differential Equations focuses on the theoretical and applied aspects of hyperbolic differential equations, particularly their mathematical rigor, stability analysis, and applications in various fields such as fluid dynamics, general relativity, and mathematical physics.
  1. Hyperbolic Partial Differential Equations (PDEs):
    The journal emphasizes research on hyperbolic PDEs, including well-posedness, stability, and blow-up phenomena, which are crucial for understanding wave propagation and discontinuities.
  2. Mathematical Modeling in Physical Systems:
    It addresses the mathematical modeling of physical systems described by hyperbolic equations, including fluid dynamics, wave equations, and relativistic models, contributing to the understanding of complex physical phenomena.
  3. Numerical Methods and Analysis:
    The journal includes studies on numerical methods for solving hyperbolic equations, focusing on finite volume schemes, convergence, and stability, which are essential for practical applications in engineering and applied sciences.
  4. Nonlinear Dynamics and Stability:
    Research on nonlinear effects in hyperbolic equations, including shock waves, stability of traveling waves, and critical phenomena, is a core area, highlighting the complex behavior of solutions.
  5. Asymptotic Behavior and Global Solutions:
    The journal explores the asymptotic behavior of solutions to hyperbolic equations, including decay properties and global existence results, which are significant for understanding long-term dynamics.
Recent publications in the Journal of Hyperbolic Differential Equations indicate a shift towards several emerging themes that reflect current trends in research and application.
  1. Relativistic Fluid Dynamics:
    There is an increasing emphasis on relativistic models, particularly in the context of the Euler equations and cosmological spacetimes, highlighting the intersection of mathematics with theoretical physics.
  2. Nonlinear Conservation Laws:
    Research on nonlinear conservation laws and their properties, such as shock formation and Riemann problems, has gained traction, indicating a growing interest in understanding complex dynamics in physical systems.
  3. Stochastic and Random Effects:
    Emerging studies incorporate stochastic elements into hyperbolic equations, reflecting a trend towards understanding the impact of randomness and uncertainty in mathematical models.
  4. Network Systems and Coupled Dynamics:
    There is a notable trend towards exploring hyperbolic systems on networks and coupled dynamics, which is significant for applications in transportation, communication, and complex systems.
  5. Advanced Numerical Techniques:
    The development and analysis of advanced numerical methods for hyperbolic equations, such as high-resolution schemes and adaptive methods, are increasingly prominent, emphasizing the need for effective computational tools.

Declining or Waning

As the journal evolves, certain themes have shown a decline in publication frequency, reflecting shifts in research focus and interests within the mathematical community.
  1. Low Regularity Solutions:
    Research on low regularity well-posedness and solutions has become less prominent, possibly due to a growing focus on more robust mathematical frameworks and regularity conditions in hyperbolic equations.
  2. Basic Linear Stability Analysis:
    While foundational studies on linear stability analysis remain important, there appears to be a waning interest in basic linear stability topics as researchers pursue more complex, nonlinear stability scenarios.
  3. Classical Solutions without Additional Structures:
    There has been a decline in papers focused solely on classical solutions of hyperbolic systems without incorporating additional structures or complexities, such as nonlinearity or multi-dimensional aspects.

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