ANNALS OF GLOBAL ANALYSIS AND GEOMETRY

Scope & Guideline

Advancing Research in Global Analysis and Geometry

Introduction

Immerse yourself in the scholarly insights of ANNALS OF GLOBAL ANALYSIS AND GEOMETRY 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
ISSN0232-704x
PublisherSPRINGER
Support Open AccessNo
CountryNetherlands
TypeJournal
Convergefrom 1983 to 2024
AbbreviationANN GLOB ANAL GEOM / Ann. Glob. Anal. Geom.
Frequency8 issues/year
Time To First Decision-
Time To Acceptance-
Acceptance Rate-
Home Page-
AddressVAN GODEWIJCKSTRAAT 30, 3311 GZ DORDRECHT, NETHERLANDS

Aims and Scopes

The 'Annals of Global Analysis and Geometry' focuses on the interplay between geometric analysis and differential geometry, addressing a wide range of topics that explore the structure and properties of manifolds and geometric objects. The journal publishes original research papers that contribute to the theoretical foundations and applications of global analysis and geometry.
  1. Geometric Analysis:
    The journal emphasizes studies that analyze geometric structures using analytical techniques, particularly focusing on the behavior of geometric objects under various mathematical operations.
  2. Differential Geometry:
    Research in this area explores the properties of differentiable manifolds, including curvature, topology, and metric structures, often utilizing tools from algebra and topology.
  3. Global Analysis:
    Papers often delve into global properties of differential equations on manifolds, examining how local behavior influences global phenomena.
  4. Applications to Mathematical Physics:
    The journal encourages submissions that connect geometric concepts with physical theories, such as general relativity and string theory, highlighting the relevance of geometry in understanding physical models.
  5. Topology and Geometry Interactions:
    Research addressing the interplay between topology and geometry is a significant focus, including studies on manifolds' topological invariants and their geometric implications.
  6. Variational Methods:
    The journal publishes works that employ variational principles to study geometric problems, including minimal surfaces, curvature flows, and critical point theory.
The journal reflects dynamic trends and emerging themes in the fields of global analysis and geometry, showcasing innovative research directions and methodologies that are gaining traction among scholars.
  1. Non-Compact and Asymptotic Geometry:
    Recent papers increasingly explore non-compact manifolds and their geometric properties, focusing on asymptotic behaviors and their implications in various geometric contexts.
  2. Geometric Flows:
    There is a notable rise in research related to geometric flows, such as mean curvature flow and Ricci flow, which are used to study the evolution of geometric structures over time.
  3. Higher-Dimensional and Complex Manifolds:
    An emerging interest in higher-dimensional and complex manifolds is evident, with studies investigating their unique properties and interactions with various geometric structures.
  4. Interactions of Geometry with Analysis:
    A growing trend is the exploration of the interplay between geometric structures and analytical techniques, leading to insights in both directions and fostering new research avenues.
  5. Applications to Mathematical Physics:
    The relevance of geometric analysis to mathematical physics is increasingly highlighted, with research addressing geometric aspects of physical theories and phenomena gaining prominence.

Declining or Waning

While the journal maintains a broad focus on various aspects of geometric analysis and differential geometry, certain themes appear to be declining in prominence over recent years. These waning scopes reflect shifts in researcher interest and the evolving landscape of the field.
  1. Basic Riemannian Geometry:
    Research focusing solely on foundational aspects of Riemannian geometry, such as basic curvature properties, has seen a decrease, as more complex interactions and applications take precedence.
  2. Classical Topological Methods:
    Traditional topological techniques, once prevalent, are becoming less common as researchers increasingly integrate modern analytical methods and computational approaches into their work.
  3. Elementary Geometric Constructions:
    Simple geometric constructions and classical problems may be receiving less attention compared to advanced topics that combine multiple areas of mathematics.

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