Annales de l Institut Henri Poincare D

Annales de l Institut Henri Poincare D 由 European Mathematical Society Publishing House 出版，属中科院物理与天体物理大类（2025 升级版2区）。按 OpenAlex 近年发文统计，该刊主要发表 Advanced Combinatorial Mathematics、Algebraic structures and combinatorial models、Random Matrices and Applications 等主题的论文，这 3 个主题约占 36.1%，主导子领域为 Mathematical Physics。（根据 OpenAlex 主题统计与中科院分区数据生成）

The unfolding of new ideas in physics is often tied to the development of new combinatorial methods, and conversely some problems in combinatorics have been successfully attacked using methods inspired by statistical physics or quantum field theory. The journal is dedicated to publishing high-quality original research articles and survey articles in which combinatorics and physics interact in both directions. Combinatorial papers should be motivated by potential applications to physical phenomena or models, while physics papers should contain some interesting combinatorial development. Both rigorous mathematical proof and heuristic physical reasoning have a place in this journal, but each must be clearly labeled. Definitions and proofs should be presented with the precision and rigor that are expected in a mathematics journal. Conjectures based on heuristic physical arguments and/or numerical evidence are warmly encouraged, but they should be clearly labeled as such and should be stated as precisely as possible. Authors should remember that readers of the journal will come from a wide variety of backgrounds, both mathematical (not only combinatorics but also algebra, topology, geometry, analysis, probability, etc) and physical (quantum field theory, statistical mechanics, quantum gravity etc). Therefore, authors should write with such a diverse audience in mind and should take care to provide, in the introductory section of their article, a clear statement of the problem to be studied and the mathematical and/or physical background from which it arises. Authors are also encouraged to provide, in the second section of the article, a brief pedagogical review of the mathematical or physical tools that will be used in their work.

摘自期刊官网 Aims & Scope

研究方向（LetPub）：PHYSICS, MATHEMATICAL

主编 Alan Sokal出版商官网

中科院期刊分区表

数据库收录

ESCIScopusDOAJLetPub

国际期刊预警名单：各版本均未列入LetPub

期刊官网自述收录

zbMATH出版商官网

期刊官网列出的收录清单，未与各数据库逐一核对；Web of Science 各子库以上方记录为准。

不同版本、大类与小类分别展示，不将不同评价口径合并为一个分区值；投稿与考核前请确认所在机构采用的版本。

影响力指标

CiteScore 2026-06

2.9LetPub · 2026-09-13

SJR 2026-06

0.59LetPub · 2026-09-13

SNIP 2026-06

0.99LetPub · 2026-09-13

h-index

20OpenAlex · 2026-10-01

i10-index

51OpenAlex · 2026-10-01

两年平均被引

4.02OpenAlex · 2026-10-01

自引率

0%LetPub · 2026-09-13

Gold OA 文章占比

100%LetPub · 2026-09-13

发文规模

年文章数

31LetPub · 2026-09-13

不同来源的统计口径与观测时间不同，页面保留各来源原值；“出版商公布”为期刊官网自述数据。

平均审稿速度（社区反馈）

100 WeeksLetPub · 2026-09-13

投稿到发表（期刊自报）

约 100 周DOAJ · 2026-10-11

评审方式

单盲同行评审DOAJ

社区反馈来自投稿者样本，置信度 0.5，不代表期刊承诺；“出版商公布”的时间节点定义以官网为准。

• APC 费用说明 ↗DOAJ
• 开放获取声明 ↗DOAJ
• 许可与版权 ↗DOAJ

费用以期刊官网为准；不同来源的观测时间可能不同，页面保留各来源原值，不做平均。

摘录来自期刊官网页面，仅保留原文片段；“模型摘要”由 Workers AI 生成并经原文校验，以官网为准。

出版商

European Mathematical Society Publishing House

出版国家或地区

Germany

出版语言

English

ISSN

2308-5827

电子版 ISSN

2308-5835

官方链接

• 期刊主页 ↗LetPub
• 作者指南 ↗DOAJ
• Aims & Scope ↗DOAJ
• APC 费用说明 ↗DOAJ
• 开放获取声明 ↗DOAJ
• 许可与版权 ↗DOAJ
• 评审流程 ↗DOAJ
• 编委会 ↗DOAJ