ANNALI DI MATEMATICA PURA ED APPLICATA纯粹与应用数学年刊

ANNALI DI MATEMATICA PURA ED APPLICATA(英文缩写 ANN MAT PUR APPL),ISSN 0373-3114,eISSN 1618-1891,中文译名:纯粹与应用数学年刊 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
0.900
JCR 分区
Q2
CAS 分区
B3
近一年发文量
2
本站 PubMed 收录统计

发文量统计区间:2025-10-01 至 2026-09-30,按本站收录文献的发表日期统计。

ISSN: 0373-3114 · eISSN: 1618-1891 · 缩写: ANN MAT PUR APPL ·中文: 纯粹与应用数学年刊

期刊介绍

选择期刊介绍栏目

期刊简介

《Annali di Matematica Pura ed Applicata》是意大利历史悠久的数学综合期刊,发表纯数学与应用数学领域的高质量研究论文。主要涵盖代数、几何、分析、微分方程、概率论及数学物理等方向,读者群为数学研究人员和研究生。该刊注重理论深度与创新性,在国际数学界有一定影响力。

研究方向

主要研究方向包括代数、几何、数学分析、偏微分方程、动力系统、概率论与数学物理等。论文类型以原创研究论文为主,偶尔发表综述性文章。主题强调数学理论的严谨性和潜在应用价值,不限于特定子领域。

期刊特色

研究取向偏重理论证明与数学结构探索,论文通常具有较高的技术性和抽象性。适合从事基础数学或应用数学理论研究的学者阅读和投稿,尤其欢迎对经典问题有新见解或推动领域发展的成果。

投稿难度

投稿难度中等偏上,对数学论证的完整性和创新性要求较高。建议作者确保论文有明确的理论贡献,并经过同行预审。该刊审稿周期可能较长,需耐心修改。不能仅凭分区判断录用难易,应关注论文与期刊范围的匹配度。

历年影响因子趋势

JCR 数据年份影响因子JCR 分区
20210.986Q2
20221.000Q2
20231.000Q1
20240.900Q2
20250.900Q2

ANNALI DI MATEMATICA PURA ED APPLICATA 最新收录文献

  1. JCR分区: Q2 CAS分区: B3 影响因子: 0.9

    1. {"_":"The nonlinear porous medium equation for the -Laplacian: Hamilton-Souplet-Zhang type gradient estimates and implications.","i":["f"]}

    作者:
    Ali Taheri, Vahideh Vahidifar
    日期:
    2025-11-24

    This article presents new gradient estimates for positive solutions to the nonlinear porous medium equation in the context of smooth metric measure spaces. The diffusion operator here is the -Laplacian and the gradient estimates of interest are mainly of Hamilton-Souplet-Zhang types. These estimates are established using a variety of methods and techniques and several implications, most notably, to parabolic Liouville-type results and characterisation of ancient solutions are given. The problem is posed in the general framework where the metric and potential evolve with time and the proofs make use of natural lower bounds on the time derivative of the metric and the Bakry-Émery -Ricci curvature tensors. Our results extend and improve various existing ones in the literature.

  2. JCR分区: Q2 CAS分区: B3 影响因子: 0.9

    2. On the instability of syzygy bundles on toric surfaces.

    作者:
    Lucie Devey, Milena Hering, Katharina Jochemko, Hendrik Süß
    日期:
    2025-09-06

    We show that for every toric surface apart from and and every ample line bundle on there exists an ample polarisation for , such that the syzygy bundle associated to the tensor power is not stable with respect to for every sufficiently large.

  3. JCR分区: Q2 CAS分区: B3 影响因子: 0.9

    3. Partial regularity for minima of higher-order quasiconvex integrands with natural Orlicz growth.

    作者:
    Christopher Irving
    日期:
    2025-01-24

    A partial regularity theorem is presented for minimisers of -order functionals subject to a quasiconvexity and general growth condition. We will assume a natural growth condition governed by an -function satisfying the and conditions, assuming no quantitative estimates on the second derivative of the integrand; this is new even in the case. These results will also be extended to the case of strong local minimisers.

  4. JCR分区: Q2 CAS分区: B3 影响因子: 0.9

    4. Counting function estimates for coherent frames and Riesz sequences.

    作者:
    Effie Papageorgiou, Jordy Timo van Velthoven
    日期:
    2024-12-15

    We prove various estimates for the asymptotics of counting functions associated to point sets of coherent frames and Riesz sequences. The obtained results recover the necessary density conditions for coherent frames and Riesz sequences for general unimodular amenable groups, while providing more precise estimates under additional localization conditions on the coherent system for groups of polynomial growth.

  5. JCR分区: Q2 CAS分区: B3 影响因子: 0.9

    5. Higher integrability for singular doubly nonlinear systems.

    作者:
    Kristian Moring, Leah Schätzler, Christoph Scheven
    日期:
    2024-04-09

    We prove a local higher integrability result for the spatial gradient of weak solutions to doubly nonlinear parabolic systems whose prototype is with parameters and and . In this paper, we are concerned with the ranges and . A key ingredient in the proof is an intrinsic geometry that takes both the solution and its spatial gradient into account.

  6. JCR分区: Q2 CAS分区: B3 影响因子: 0.9

    6. {"_":"Optimal and typical discrepancy of 2-dimensional lattices.","mml:math":[{"xmlns:mml":["http://www.w3.org/1998/Math/MathML"],"mml:msup":[{"mml:mi":["L"],"mml:mn":["2"]}]}]}

    作者:
    Bence Borda
    日期:
    2024-03-23

    We undertake a detailed study of the discrepancy of 2-dimensional Korobov lattices and their irrational analogues, either with or without symmetrization. We give a full characterization of such lattices with optimal discrepancy in terms of the continued fraction partial quotients, and compute the precise asymptotics whenever the continued fraction expansion is explicitly known, such as for quadratic irrationals or Euler's number . In the metric theory, we find the asymptotics of the discrepancy for almost every irrational, and the limit distribution for randomly chosen rational and irrational lattices.

  7. JCR分区: Q2 CAS分区: B3 影响因子: 0.9

    7. A comparison principle for doubly nonlinear parabolic partial differential equations.

    作者:
    Verena Bögelein, Michael Strunk
    日期:
    2023-09-22

    In this paper, we derive a comparison principle for non-negative weak sub- and super-solutions to doubly nonlinear parabolic partial differential equations whose prototype is with and and . Instead of requiring a lower bound for the sub- or super-solutions in the whole domain , we only assume the lateral boundary data to be strictly positive. The main results yield some applications. Firstly, we obtain uniqueness of non-negative weak solutions to the associated Cauchy-Dirichlet problem. Secondly, we prove that any weak solution is also a viscosity solution.

  8. JCR分区: Q2 CAS分区: B3 影响因子: 0.9

    8. Polyharmonic hypersurfaces into pseudo-Riemannian space forms.

    作者:
    V Branding, S Montaldo, C Oniciuc, A Ratto
    日期:
    2022-09-16

    In this paper, we shall assume that the ambient manifold is a pseudo-Riemannian space form of dimension and index ( and ). We shall study hypersurfaces which are polyharmonic of order (briefly, -harmonic), where and either or . Let denote the shape operator of . Under the assumptions that is CMC and is a constant, we shall obtain the general condition which determines that is -harmonic. As a first application, we shall deduce the existence of several new families of proper -harmonic hypersurfaces with diagonalizable shape operator, and we shall also obtain some results in the direction that our examples are the only possible ones provided that certain assumptions on the principal curvatures hold. Next, we focus on the study of isoparametric hypersurfaces whose shape operator is non-diagonalizable and also in this context we shall prove the existence of some new examples of proper -harmonic hypersurfaces ( ). Finally, we shall obtain the complete classification of proper -harmonic isoparametric pseudo-Riemannian surfaces into a three-dimensional Lorentz space form.

  9. JCR分区: Q2 CAS分区: B3 影响因子: 0.9

    9. Discrete cyclic systems and circle congruences.

    作者:
    Udo Hertrich-Jeromin, Gudrun Szewieczek
    日期:
    2022-05-10

    We discuss integrable discretizations of 3-dimensional cyclic systems, that is, orthogonal coordinate systems with one family of circular coordinate lines. In particular, the underlying circle congruences are investigated in detail and characterized by the existence of a certain flat connection. Within the developed framework, discrete cyclic systems with a family of discrete flat fronts in hyperbolic space and discrete cyclic systems, where all coordinate surfaces are discrete Dupin cyclides, are investigated.

  10. JCR分区: Q2 CAS分区: B3 影响因子: 0.9

    10. Free surface equatorial flows in spherical coordinates with discontinuous stratification depending on depth and latitude.

    作者:
    Calin Martin, Adrian Petruşel
    日期:
    2022-04-28

    We derive and subsequently analyze an exact solution of the geophysical fluid dynamics equations which describes equatorial flows (in spherical coordinates) and has a discontinuous fluid stratification that varies with both depth and latitude. More precisely, this solution represents a steady, purely-azimuthal equatorial two-layer flow with an associated free-surface and a discontinuous distribution of the density which gives rise to an interface separating the two fluid regions. While the velocity field and the pressure are given by means of explicit formulas, the shape of the free surface and of the interface are given in implicit form: indeed we demonstrate that there is a well-defined relationship between the imposed pressure at the free-surface and the resulting distortion of the surface's shape. Moreover, imposing the continuity of the pressure along the interface generates an equation that describes (implicitly) the shape of the interface. We also provide a regularity result for the interface defining function under certain assumptions on the velocity field.

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