Journal of Symplectic Geometry

Scope & Guideline

Fostering collaboration in the realm of geometry and topology.

Introduction

Delve into the academic richness of Journal of Symplectic Geometry with our guidelines, detailing its aims and scope. Our resource identifies emerging and trending topics paving the way for new academic progress. We also provide insights into declining or waning topics, helping you stay informed about changing research landscapes. Evaluate highly cited topics and recent publications within these guidelines to align your work with influential scholarly trends.
LanguageEnglish
ISSN1527-5256
PublisherINT PRESS BOSTON, INC
Support Open AccessNo
CountryUnited States
TypeJournal
Convergefrom 2009 to 2024
AbbreviationJ SYMPLECT GEOM / J. Symplectic Geom.
Frequency4 issues/year
Time To First Decision-
Time To Acceptance-
Acceptance Rate-
Home Page-
AddressPO BOX 43502, SOMERVILLE, MA 02143

Aims and Scopes

The Journal of Symplectic Geometry focuses on the exploration and advancement of symplectic geometry, contact geometry, and their applications across various areas of mathematics. The journal emphasizes rigorous methodologies and innovative approaches, contributing significantly to the understanding of geometric structures and their implications in theoretical and applied contexts.
  1. Symplectic and Contact Geometry:
    The journal extensively covers the theory and applications of symplectic and contact geometry, exploring structures, invariants, and morphisms that define these fields.
  2. Lagrangian and Hamiltonian Systems:
    A significant focus is placed on Lagrangian and Hamiltonian systems, especially regarding their geometric properties, invariants, and relationships with other mathematical structures.
  3. Poisson Geometry and Cohomology:
    Research related to Poisson geometry, including cohomological aspects and applications to various mathematical frameworks, is a core area of the journal.
  4. Geometric Quantization and Representation Theory:
    The journal features studies on geometric quantization methods and their implications in representation theory, providing insights into the interplay between geometry and physics.
  5. Applications to Mathematical Physics:
    Research that connects symplectic geometry with mathematical physics, particularly in areas like string theory and quantum mechanics, is emphasized, showcasing the journal's interdisciplinary nature.
The Journal of Symplectic Geometry is currently witnessing a shift towards several innovative and emerging themes in research. These trends indicate a dynamic evolution in the field, highlighting areas of growing interest and potential impact.
  1. Higher-Dimensional Symplectic Structures:
    There is an increasing trend in exploring higher-dimensional symplectic structures, including studies on toric varieties and their applications, reflecting a broader interest in complex geometries.
  2. Lagrangian Floer Homology:
    Research on Lagrangian Floer homology and its applications is gaining traction, as mathematicians seek to utilize these tools for deeper insights into symplectic invariants and their relationships.
  3. Applications of Symplectic Geometry in Mathematical Physics:
    A notable rise in publications connecting symplectic geometry with mathematical physics, particularly in the context of quantum mechanics and string theory, showcases the interdisciplinary relevance of the field.
  4. Advanced Cohomological Techniques:
    Emerging themes include the application of advanced cohomological methods to solve complex problems in symplectic and Poisson geometries, indicating a trend towards more abstract mathematical frameworks.
  5. T-duality and Courant Algebroids:
    Research focusing on T-duality and its implications within Courant algebroids has become more prominent, reflecting a growing interest in the interplay between geometry and theoretical physics.

Declining or Waning

While the Journal of Symplectic Geometry continues to thrive in several core areas, some themes appear to be waning in prominence based on recent publications. These declining areas may reflect shifts in research focus or the maturation of certain topics within the field.
  1. Traditional Symplectic Topology:
    There seems to be a decreasing emphasis on classical results in symplectic topology, with researchers gravitating towards more innovative and complex structures, possibly due to the saturation of previously explored themes.
  2. Elementary Contact Geometry:
    Studies focused on basic contact geometry concepts are appearing less frequently, indicating a potential shift towards more advanced and applicable aspects of contact structures.
  3. Low-Dimensional Topology:
    The integration of symplectic geometry with low-dimensional topology has seen a decline, possibly as the community shifts towards higher-dimensional and more abstract theories.

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