会议信息

LAGOS 2025: Latin American Algorithms, Graphs, and Optimization Symposium

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LAGOS
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截稿日期:
2025-05-10 Extended
通知日期:
2025-07-30
会议日期:
2025-11-10
会议地点:
Buenos Aires, Argentina
届数:
13
ICORE: C   浏览: 860   关注: 0   参加: 0

会伴指数 (CP-I)

50.3 / 100
全站第 1,547 名 / 共 5,689 个会议 · 前 28%

理论与算法 第 68 / 142

学术认可 (35%)
58
投稿选择性 (20%) 无数据 —— 按中性基准 50 分计入 —
会议传承 (20%)
71
社区关注 (10%)
5
资料公开度 (15%)
35

用到的输入: 收录等级：ICORE C · 有据可查的届次：13 · 过去 24 个月打开过本页的研究者：1 人

公开资料里还缺: 历年录用率 (+4.5) · 历届信息 (+3.0) · 最佳论文记录 (+2.3)
主办方认领本会议后，可直接在这一页补上；分数每晚重算。如何提升这个分数

置信度 80% —— 分数中有多大比例来自实际观测到的数据，而不是中性基准。 这个分数是怎么算出来的 · 查看完整榜单 · 算法版本 1.1 · 算于 2026-10-01

征稿

LAGOS 2025 (Latin American Algorithms, Graphs, and Optimization Symposium) is a ICORE C conference held in Buenos Aires, Argentina on 2025-11-10. The paper submission deadline is 2025-05-10 (extended). Acceptance notifications are sent on 2025-07-30.

Following the tradition of the Latin American Algorithms, Graphs, and Optimization Symposia (LAGOS), a special issue of Discrete Applied Mathematics will be dedicated to LAGOS 2025. Submissions of contributions not presented at the symposium are also welcome. If your contribution was presented at the symposium, the full version article should differ substantially from the extended abstract published in Procedia Computer Science (e.g., proofs of the results, further results, etc., can be added). All articles will be thoroughly refereed according to the high standards of Discrete Applied Mathematics. Topics The topics should relate to the themes of the conference: Algorithms and Complexity: Algorithms and computational complexity; approximation algorithms; randomized algorithms; parameterized complexity. Operations Research and Mathematical Programming: Combinatorial optimization; integer programming; operations research; management science. Graph Theory: Structural graph theory; graph algorithms; extremal graph theory; spectral graph theory; probabilistic graph theory. Combinatorial Geometry: Discrete geometry; convex geometry; polyhedral combinatorics; computational geometry. Applications to Real-world Problems: Mathematical programming; combinatorial optimization; continuous optimization; heuristics; metaheuristics.
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