APPLICABLE ANALYSIS适用分析

APPLICABLE ANALYSIS(英文缩写 APPL ANAL),ISSN 0003-6811,eISSN 1563-504X,中文译名:适用分析 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
1.200
JCR 分区
Q2
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:2025-11-01 至 2026-10-31,按本站收录文献的发表日期统计。

ISSN: 0003-6811 · eISSN: 1563-504X · 缩写: APPL ANAL ·中文: 适用分析

期刊介绍

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期刊简介

《Applicable Analysis》是一本国际性数学期刊,专注于分析学方法在物理、工程、生物等领域的应用。主要发表微分方程、积分方程、变分方法、数值分析及优化等方面的原创研究,强调数学工具的实际适用性。读者群包括应用数学、计算数学及理论物理等领域的研究人员与研究生。

研究方向

涵盖常微分与偏微分方程、积分方程、变分不等式、动力系统、控制理论、反问题及数值分析等方向。论文类型以原创研究论文为主,兼有少量综述。注重分析理论在力学、电磁学、生物数学等具体问题中的建模与应用。

期刊特色

研究取向偏重数学分析的严谨性与实际问题的结合,要求方法有明确应用背景或潜在应用价值。论文通常包含理论推导与实例验证。适合从事应用分析、计算科学及交叉学科研究的学者阅读,尤其适合需要将分析工具用于工程或物理模型的研究生与教师。

投稿难度

投稿难度中等偏上,对数学严谨性和应用创新性均有要求。建议确保理论证明完整,并清晰阐述应用动机与现有工作的区别。若工作偏纯理论而应用背景薄弱,可能需补充实际案例或数值实验以提升录用机会。

历年影响因子趋势

JCR 数据年份影响因子JCR 分区
20211.278Q3
20221.100Q3
20231.100Q2
20241.200Q2
20251.200Q2

APPLICABLE ANALYSIS 最新收录文献

  1. JCR分区: Q2 CAS分区: B4 影响因子: 1.2

    1. Long-time behavior of solutions to free boundary problems modeling tumor evolution.

    1. 模拟肿瘤演化的自由边界问题解的长时间行为
    作者:
    Xuming Xie, Lubna Kadhim
    日期:
    2022-04-26

    In this paper, we consider some free boundary problems that arise in the mathematical modeling of cancer and its treatment. In these models, a parameter is introduced to represent either the killing rate of the cancer cells by the T cells or a drug called checkpoint inhibitor. We study the long time behavior of the tumor as the parameter varies.

  2. JCR分区: Q2 CAS分区: B4 影响因子: 1.2

    2. WELL-POSEDNESS OF A MATHEMATICAL MODEL OF DIABETIC ATHEROSCLEROSIS WITH ADVANCED GLYCATION END-PRODUCTS.

    2. 伴有晚期糖基化终末产物的糖尿病动脉粥样硬化数学模型的适定性
    作者:
    Xuming Xie
    日期:
    2022-04-06

    Atherosclerosis is a leading cause of death worldwide; it emerges as a result of multiple dynamical cell processes including hemodynamics, endothelial damage, innate immunity and sterol biochemistry. Making matters worse, nearly 463 million people have diabetes, which increases atherosclerosis-related inflammation, diabetic patients are twice as likely to have a heart attack or stroke. The pathophysiology of diabetic vascular disease is generally understood. Dyslipidemia with increased levels of atherogenic LDL, hyperglycemia, oxidative stress and increased inflammation are factors that increase the risk and accelerate development of atherosclerosis. In a recent paper [53], we have developed mathematical model that includes the effect of hyperglycemia and insulin resistance on plaque growth. In this paper, we propose a more comprehensive mathematical model for diabetic atherosclerosis which include more variables; in particular it includes the variable for Advanced Glycation End-Products (AGEs)concentration. Hyperglycemia trigger vascular damage by forming AGEs, which are not easily metabolized and may accelerate the progression of vascular disease in diabetic patients. The model is given by a system of partial differential equations with a free boundary. We also establish local existence and uniqueness of solution to the model. The methodology is to use Hanzawa transformation to reduce the free boundary to a fixed boundary and reduce the system of partial differential equations to an abstract evolution equation in Banach spaces, and apply the theory of analytic semigroup.

  3. JCR分区: Q2 CAS分区: B4 影响因子: 1.2

    3. Discontinuous Galerkin isogeometric analysis for segmentations generating overlapping regions.

    作者:
    Christoph Hofer, Ioannis Toulopoulos
    日期:
    2019-12-06

    In the Isogeometric Analysis (IGA) framework, the computational domain has very often a multipatch representation. The multipatch domain can be obtained by a volume segmentation of a boundary represented domain, e.g. provided by a Computer Aided Design model. Typically, small gaps and overlapping regions can appear at the patch interfaces of such multipatch representations. In the current work, we consider multipatch representations having only small overlapping regions between the patches. We develop a Discontinuous Galerkin (DG)-IGA method that can be immediately applied to these representations. Our method appropriately connects the fluxes of the one face of the overlapping region with the flux of the opposite face. We provide a theoretical justification of our approach by splitting the whole error into two components: the first is related to the incorrect representation of the patches (consistency error) and the second to the approximation properties of the IGA space. We show bounds for both components of the error. We verify the theoretical error estimates in a series of numerical examples.

  4. JCR分区: Q2 CAS分区: B4 影响因子: 1.2

    4. Normal mode analysis of 3D incompressible viscous fluid flow models.

    4. 三维不可压缩粘性流体流动模型的简正模态分析
    作者:
    Guoping Zhang, Mingchao Cai
    日期:
    2019-03-25

    In this paper, we study the normal mode solutions of 3D incompressible viscous fluid flow models. The obtained theoretical results are then applied to analyze several time-stepping schemes for the numerical solutions of the 3D incompressible fluid flow models.

  5. JCR分区: Q2 CAS分区: B4 影响因子: 1.2

    5. Space-time finite element methods stabilized using bubble function spaces.

    作者:
    Ioannis Toulopoulos
    日期:
    2018-09-24

    In this paper, a stabilized space-time finite element method for solving linear parabolic evolution problems is analyzed. The proposed method is developed on a base of a space-time variational setting, that helps on the simultaneous and unified discretization in space and in time by finite element techniques. Stabilization terms are constructed by means of classical bubble spaces. Stability of the discrete problem with respect to an associated mesh dependent norm is proved, and a priori discretization error estimates are presented. Numerical examples confirm the theoretical estimates.

  6. JCR分区: Q2 CAS分区: B4 影响因子: 1.2

    6. Erratum.

    日期:
    2018-08-01

    [This corrects the article DOI: 10.1080/00036811.2018.1495330.].

  7. JCR分区: Q2 CAS分区: B4 影响因子: 1.2

    7. A second-order dynamical approach with variable damping to nonconvex smooth minimization.

    作者:
    Radu Ioan Boţ, Ernö Robert Csetnek, Szilárd Csaba László
    日期:
    2018-07-09

    We investigate a second-order dynamical system with variable damping in connection with the minimization of a nonconvex differentiable function. The dynamical system is formulated in the spirit of the differential equation which models Nesterov's accelerated convex gradient method. We show that the generated trajectory converges to a critical point, if a regularization of the objective function satisfies the Kurdyka- Lojasiewicz property. We also provide convergence rates for the trajectory formulated in terms of the Lojasiewicz exponent.

  8. JCR分区: Q2 CAS分区: B4 影响因子: 1.2

    8. A discontinuous Poisson-Boltzmann equation with interfacial jump: homogenisation and residual error estimate.

    作者:
    Klemens Fellner, Victor A Kovtunenko
    日期:
    2015-11-04

    A nonlinear Poisson-Boltzmann equation with inhomogeneous Robin type boundary conditions at the interface between two materials is investigated. The model describes the electrostatic potential generated by a vector of ion concentrations in a periodic multiphase medium with dilute solid particles. The key issue stems from interfacial jumps, which necessitate discontinuous solutions to the problem. Based on variational techniques, we derive the homogenisation of the discontinuous problem and establish a rigorous residual error estimate up to the first-order correction.

  9. JCR分区: Q2 CAS分区: B4 影响因子: 1.2

    9. Dynamics of populations with age-difference and diffusion: localization.

    9. 具有年龄差异和扩散的种群动力学:局部化
    作者:
    G E Hernandez
    日期:
    1988

    "In this paper we study the behavior of the solutions of the Gurtin-MacCamy model for the dynamics of populations with [spatial] diffusion and age-dependence. We give sufficient conditions on the birth and death modules for the population to remain localized in a fixed interval or to ultimately cover all the domain."

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