ADVANCES IN MATHEMATICS

ADVANCES IN MATHEMATICS(英文缩写 ADV MATH),ISSN 0001-8708,eISSN 1090-2082 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。

发文量统计区间：2025-09-21 至 2026-09-21，按本站收录文献的发表日期统计。

指标来源：jcr_cas_ifqb

历年影响因子趋势

ADVANCES IN MATHEMATICS 最新收录文献

1. JCR分区: Q1 CAS分区: B1 影响因子: 1.7

   1. NEW MISSION AND OPPORTUNITY FOR MATHEMATICS RESEARCHERS: CRYPTOGRAPHY IN THE QUANTUM ERA.

   PMID:

   32863386

   作者:

   Lidong Chen, Dustin Moody

   期刊:

   Advances in mathematics PubMed

   日期:

   2020-01-01

   This article introduces the NIST post-quantum cryptography standardization process. We highlight the challenges, discuss the mathematical problems in the proposed post-quantum cryptographic algorithms and the opportunities for mathematics researchers to contribute.

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2. JCR分区: Q1 CAS分区: B1 影响因子: 1.7

   2. {"_":"Bergman spaces of natural -manifolds.","i":["G"]}

   PMID:

   24222924

   作者:

   Giuseppe Della Sala, Joe J Perez

   期刊:

   Advances in mathematics PubMed

   DOI:

   10.1016/j.aim.2013.07.012

   日期:

   2013-11-10

   Let be a unimodular Lie group, a compact manifold with boundary, and the total space of a principal bundle [Formula: see text] so that is also a strongly pseudoconvex complex manifold. In this work, we show that if there exists a point [Formula: see text] such that [Formula: see text] is contained i…

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3. JCR分区: Q1 CAS分区: B1 影响因子: 1.7

   3. Orlov spectra as a filtered cohomology theory.

   PMID:

   23970804

   作者:

   Ludmil Katzarkov, Gabriel Kerr

   期刊:

   Advances in mathematics PubMed

   DOI:

   10.1016/j.aim.2013.04.002

   日期:

   2013-08-20

   This paper presents a new approach to the dimension theory of triangulated categories by considering invariants that arise in the pretriangulated setting.

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4. JCR分区: Q1 CAS分区: B1 影响因子: 1.7

   4. The Steiner formula for Minkowski valuations.

   PMID:

   23471239

   作者:

   Lukas Parapatits, Franz E Schuster

   期刊:

   Advances in mathematics PubMed

   DOI:

   10.1016/j.aim.2012.03.024

   日期:

   2012-06-20

   A Steiner type formula for continuous translation invariant Minkowski valuations is established. In combination with a recent result on the symmetry of rigid motion invariant homogeneous bivaluations, this new Steiner type formula is used to obtain a family of Brunn-Minkowski type inequalities for r…

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5. JCR分区: Q1 CAS分区: B1 影响因子: 1.7

   5. The Andrews-Sellers family of partition congruences.

   PMID:

   23471147

   作者:

   Peter Paule, Cristian-Silviu Radu

   期刊:

   Advances in mathematics PubMed

   DOI:

   10.1016/j.aim.2012.02.026

   日期:

   2012-06-20

   In 1994, James Sellers conjectured an infinite family of Ramanujan type congruences for 2-colored Frobenius partitions introduced by George E. Andrews. These congruences arise modulo powers of 5. In 2002 Dennis Eichhorn and Sellers were able to settle the conjecture for powers up to 4. In this artic…

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6. JCR分区: Q1 CAS分区: B1 影响因子: 1.7

   6. Cycle decompositions: From graphs to continua.

   PMID:

   22298909

   作者:

   Agelos Georgakopoulos

   期刊:

   Advances in mathematics PubMed

   DOI:

   10.1016/j.aim.2011.10.015

   日期:

   2012-01-30

   We generalise a fundamental graph-theoretical fact, stating that every element of the cycle space of a graph is a sum of edge-disjoint cycles, to arbitrary continua. To achieve this we replace graph cycles by topological circles, and replace the cycle space of a graph by a new homology group for con…

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7. JCR分区: Q1 CAS分区: B1 影响因子: 1.7

   7. Fractal tiles associated with shift radix systems.

   PMID:

   24068835

   作者:

   Valérie Berthé, Anne Siegel, Wolfgang Steiner, Paul Surer, Jörg M Thuswaldner

   期刊:

   Advances in mathematics PubMed

   DOI:

   10.1016/j.aim.2010.06.010

   日期:

   2011-01-15

   Shift radix systems form a collection of dynamical systems depending on a parameter which varies in the -dimensional real vector space. They generalize well-known numeration systems such as beta-expansions, expansions with respect to rational bases, and canonical number systems. Beta-numeration and …

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