ARCHIV DER MATHEMATIK数学文献

ARCHIV DER MATHEMATIK(英文缩写 ARCH MATH),ISSN 0003-889X,eISSN 1420-8938,中文译名:数学文献 是一本学术期刊。本页汇总该期刊的最新影响因子、分区信息以及最新收录于 PubMed 的文献,帮助您快速了解期刊全貌。

2026 年数据 · 影响因子
0.600
JCR 分区
Q3
CAS 分区
B4
近一年发文量
0
本站 PubMed 收录统计

发文量统计区间:2025-09-27 至 2026-09-27,按本站收录文献的发表日期统计。

ISSN: 0003-889X · eISSN: 1420-8938 · 缩写: ARCH MATH ·中文: 数学文献

期刊介绍

选择期刊介绍栏目

期刊简介

《Archiv der Mathematik》是一份历史悠久的综合性数学期刊,主要发表纯数学与应用数学领域的研究论文,涵盖代数、分析、几何、数论、拓扑及概率等方向。读者群以高校数学教师、科研人员和研究生为主,适合关注数学理论进展与简洁证明的学者阅读。

研究方向

期刊覆盖数学各主要分支,包括代数、数论、实分析与复分析、几何、拓扑、微分方程、概率论与数学物理等。论文类型以原创研究短文和完整论文为主,也接受少量综述性文章,强调结果的创新性与证明的严谨性。

期刊特色

该刊偏好篇幅适中、论证清晰、结论明确的数学论文,尤其欢迎具有独立价值的中短篇成果。写作风格要求定义准确、推导完整,适合从事基础数学研究、希望快速发表阶段性成果的学者和博士研究生。

投稿难度

投稿难度中等偏上,审稿注重证明的正确性与结果的原创性,而非单纯看分区。建议投稿前反复检查论证细节,确保符号统一、引理完备,并附上简洁的引言说明贡献;若被拒,可根据审稿意见改投同层次期刊。

历年影响因子趋势

JCR 数据年份影响因子JCR 分区
20210.578Q4
20220.600Q3
20230.500Q3
20240.500Q3
20250.600Q3

ARCHIV DER MATHEMATIK 最新收录文献

  1. JCR分区: Q3 CAS分区: B4 影响因子: 0.6

    1. Another character theoretic formula for base size.

    作者:
    Coen Del Valle
    日期:
    2025-01-01

    A base for a permutation group acting on a set is a sequence of points of such that the pointwise stabiliser is trivial. The base size of is the size of a smallest base for . Extending the results of a recent paper of the author, we prove a 2013 conjecture of Fritzsche, Külshammer, and Reiche. Moreover, we generalise this conjecture and derive an alternative character theoretic formula for the base size of a certain class of permutation groups. As a consequence of our work, a third formula for the base size of the symmetric group of degree acting on the subsets of is obtained.

  2. JCR分区: Q3 CAS分区: B4 影响因子: 0.6

    2. A character theoretic formula for the base size.

    作者:
    Coen Del Valle
    日期:
    2025-01-01

    A base for a permutation group acting on a set is a sequence of points of such that the pointwise stabiliser is trivial. The base size of is the size of a smallest base for . We derive a character theoretic formula for the base size of a class of groups admitting a certain kind of irreducible character. Moreover, we prove a formula for enumerating the non-equivalent bases for of size As a consequence of our results, we present a very short, entirely algebraic proof of the formula of Mecenero and Spiga for the base size of the symmetric group acting on the -element subsets of Our methods also provide a formula for the base size of many product type permutation groups.

  3. JCR分区: Q3 CAS分区: B4 影响因子: 0.6

    3. Poincaré inequality for one-forms on four manifolds with bounded Ricci curvature.

    作者:
    Shouhei Honda, Andrea Mondino
    日期:
    2025-01-01

    In this short note, we provide a quantitative global Poincaré inequality for one-forms on a closed Riemannian four manifold, in terms of an upper bound on the diameter, a positive lower bound on the volume, and a two-sided bound on the Ricci curvature. This seems to be the first non-trivial result giving such an inequality without any higher curvature assumptions. The proof is based on a Hodge theoretic result on orbifolds, a comparison for fundamental groups, and a spectral convergence with respect to Gromov-Hausdorff convergence, via a degeneration result to orbifolds by Anderson.

  4. JCR分区: Q3 CAS分区: B4 影响因子: 0.6

    4. Representations of extensions of simple groups.

    作者:
    Scott Harper, Martin W Liebeck
    日期:
    2025-01-01

    Feit and Tits (1978) proved that a nontrivial projective representation of minimal dimension of a finite extension of a finite nonabelian simple group factors through a projective representation of , except for some groups of Lie type in characteristic 2; the exact exceptions for were determined by Kleidman and Liebeck (1989). We generalise this result in two ways. First we consider all low-dimensional projective representations, not just those of minimal dimension. Second we consider all characteristically simple groups, not just simple groups.

  5. JCR分区: Q3 CAS分区: B4 影响因子: 0.6

    5. A criterion for sequential Cohen-Macaulayness.

    作者:
    Giulio Caviglia, Alessandro De Stefani
    日期:
    2024-01-01

    The purpose of this note is to show that a finitely generated graded module over , a field, is sequentially Cohen-Macaulay if and only if its arithmetic degree agrees with , where is a graded free -module and . This answers positively a conjecture of Lu and Yu from 2016.

  6. JCR分区: Q3 CAS分区: B4 影响因子: 0.6

    6. Lengths of factorizations of integer-valued polynomials on Krull domains with prime elements.

    作者:
    Victor Fadinger-Held, Daniel Windisch
    日期:
    2024-01-01

    Let be a Krull domain admitting a prime element with finite residue field and let be its quotient field. We show that for all positive integers and , there exists an integer-valued polynomial on , that is, an element of , which has precisely essentially different factorizations into irreducible elements of whose lengths are exactly . Using this, we characterize lengths of factorizations when is a unique factorization domain and therefore also in case is a discrete valuation domain. This solves an open problem proposed by Cahen, Fontana, Frisch, and Glaz.

  7. JCR分区: Q3 CAS分区: B4 影响因子: 0.6

    7. On real analytic functions on closed subanalytic domains.

    作者:
    Armin Rainer
    日期:
    2024-01-01

    We show that a function defined on a closed uniformly polynomially cuspidal set in is real analytic if and only if is smooth and all its composites with germs of polynomial curves in are real analytic. The degree of the polynomial curves needed for this is effectively related to the regularity of the boundary of . For instance, if the boundary of is locally Lipschitz, then polynomial curves of degree 2 suffice. In this Lipschitz case, we also prove that a function is real analytic if and only if all its composites with germs of quadratic polynomial maps in two variables with images in are real analytic; here it is not necessary to assume that is smooth.

  8. JCR分区: Q3 CAS分区: B4 影响因子: 0.6

    8. The linear symmetries of Hill's lunar problem.

    作者:
    Cengiz Aydin
    日期:
    2023-01-01

    A symmetry of a Hamiltonian system is a symplectic or anti-symplectic involution which leaves the Hamiltonian invariant. For the planar and spatial Hill lunar problem, four resp. eight linear symmetries are well-known. Algebraically, the planar ones form a Klein four-group and the spatial ones form the group . We prove that there are no other linear symmetries. Remarkably, in Hill's system the spatial linear symmetries determine already the planar linear symmetries.

  9. JCR分区: Q3 CAS分区: B4 影响因子: 0.6

    9. On the growth of multi-recurrences.

    作者:
    Clemens Fuchs, Sebastian Heintze
    日期:
    2022-01-01

    In this paper, we provide a complete proof for a bound on the growth of multi-recurrences which are defined over a number field. The proven bound was already stated by van der Poorten and Schlickewei 40 years ago.

  10. JCR分区: Q3 CAS分区: B4 影响因子: 0.6

    10. On sufficient density conditions for lattice orbits of relative discrete series.

    作者:
    Ulrik Enstad, Jordy Timo van Velthoven
    日期:
    2022-01-01

    This note provides new criteria on a unimodular group and a discrete series representation of formal degree under which any lattice with (resp. ) admits such that is a frame (resp. Riesz sequence). The results apply to all projective discrete series of exponential Lie groups.

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