ANNALI DELLA SCUOLA NORMALE SUPERIORE DI PISA-CLASSE DI SCIENZE

Scope & Guideline

Advancing Knowledge in Mathematics and Theoretical Computer Science

Introduction

Welcome to the ANNALI DELLA SCUOLA NORMALE SUPERIORE DI PISA-CLASSE DI SCIENZE information hub, where our guidelines provide a wealth of knowledge about the journal’s focus and academic contributions. This page includes an extensive look at the aims and scope of ANNALI DELLA SCUOLA NORMALE SUPERIORE DI PISA-CLASSE DI SCIENZE, highlighting trending and emerging areas of study. We also examine declining topics to offer insight into academic interest shifts. Our curated list of highly cited topics and recent publications is part of our effort to guide scholars, using these guidelines to stay ahead in their research endeavors.
LanguageMulti-Language
ISSN0391-173x
PublisherSCUOLA NORMALE SUPERIORE
Support Open AccessNo
CountryItaly
TypeJournal
Convergefrom 1996 to 2024
AbbreviationANN SCUOLA NORM-SCI / Ann. Scuola Norm. Super. Pisa-Cl. Sci.
Frequency4 issues/year
Time To First Decision-
Time To Acceptance-
Acceptance Rate-
Home Page-
AddressPIAZZA DEI CAVALIERI, 7, PISA 56126, ITALY

Aims and Scopes

The journal 'ANNALI DELLA SCUOLA NORMALE SUPERIORE DI PISA-CLASSE DI SCIENZE' serves as a prominent platform for the dissemination of high-quality research in various fields of mathematics and related sciences. The journal emphasizes rigorous theoretical works and innovative methodologies, contributing significantly to the advancement of mathematical knowledge.
  1. Algebraic Geometry and Topology:
    A central theme within the journal is the exploration of algebraic geometry and topology, where researchers delve into the properties and structures of algebraic varieties, schemes, and topological spaces.
  2. Partial Differential Equations (PDEs):
    The journal frequently publishes papers on the theory and applications of partial differential equations, focusing on existence, uniqueness, regularity, and qualitative properties of solutions.
  3. Geometric Analysis:
    Geometric analysis is a core area of study, incorporating techniques from differential geometry, calculus of variations, and geometric measure theory to address complex geometric problems.
  4. Mathematical Physics:
    The intersection of mathematics and physics is explored through research on mathematical models that describe physical phenomena, particularly in areas such as quantum mechanics and fluid dynamics.
  5. Harmonic Analysis and Functional Analysis:
    The journal includes significant contributions to harmonic and functional analysis, investigating the properties of functions, operators, and their applications in various mathematical contexts.
  6. Numerical Methods and Computational Mathematics:
    There is also a focus on numerical analysis and computational methods, where researchers develop algorithms and numerical solutions to complex mathematical problems.
The journal has witnessed a rise in specific themes and research areas that reflect the evolving landscape of mathematics. These emerging topics demonstrate the journal's responsiveness to contemporary challenges and innovations in the field.
  1. Nonlinear Analysis and PDEs:
    There is an increasing focus on nonlinear analysis, particularly in the context of partial differential equations. Researchers are exploring complex nonlinear phenomena, stability, and solitons, which are gaining traction in mathematical physics.
  2. Algebraic Structures in Geometry:
    The intersection of algebra and geometry is becoming more prominent, with papers investigating algebraic structures such as schemes, sheaves, and their geometric implications.
  3. Geometric Measure Theory:
    Emerging interest in geometric measure theory reflects a growing recognition of its applications in various fields, including calculus of variations and geometric analysis.
  4. Mathematical Models in Biological and Physical Sciences:
    The journal is increasingly publishing works that develop mathematical models for biological and physical systems, highlighting the interdisciplinary nature of current mathematical research.
  5. Optimal Transport and Metric Geometry:
    Optimal transport theory and its applications in metric geometry are rising in prominence, indicating a shift towards understanding geometry through the lens of transport phenomena.

Declining or Waning

In recent years, certain research areas have shown a decline in publication frequency within the journal, indicating a potential shift in focus or a saturation of topics. This may reflect changing interests within the mathematical community or the evolution of research priorities.
  1. Classical Number Theory:
    Research related to classical number theory appears to be waning, with fewer papers addressing traditional topics such as primes, divisibility, and Diophantine equations, suggesting a shift towards more modern approaches.
  2. Elementary Geometry:
    Topics in elementary geometry, which were once prevalent, are now less frequently addressed, possibly due to the increasing complexity and abstraction in contemporary geometric research.
  3. Real Analysis:
    There is a noticeable decrease in papers focusing solely on real analysis, which may reflect a broader trend towards more applied or interdisciplinary approaches within mathematical research.
  4. Combinatorial Geometry:
    While still an important field, combinatorial geometry has seen reduced representation in recent publications, possibly as researchers pivot towards more algebraic or topological aspects of geometry.

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