STOCHASTIC MODELS

STOCHASTIC MODELS

STOCH MODELS
影响因子:0.7
是否综述期刊:
是否预警:不在预警名单内
是否OA:
出版国家/地区:UNITED STATES
出版社:Taylor and Francis Ltd.
发刊时间:0
发刊频率:Quarterly
收录数据库:SCIE/Scopus收录
ISSN:1532-6349

期刊介绍

Stochastic Models publishes papers discussing the theory and applications of probability as they arise in the modeling of phenomena in the natural sciences, social sciences and technology. It presents novel contributions to mathematical theory, using structural, analytical, algorithmic or experimental approaches. In an interdisciplinary context, it discusses practical applications of stochastic models to diverse areas such as biology, computer science, telecommunications modeling, inventories and dams, reliability, storage, queueing theory, mathematical finance and operations research.
随机模型发表论文讨论概率的理论和应用,因为它们出现在自然科学,社会科学和技术的现象建模。它提出了新的贡献,数学理论,使用结构,分析,算法或实验方法。在一个跨学科的背景下,它讨论了随机模型在不同领域的实际应用,如生物学,计算机科学,电信建模,库存和大坝,可靠性,存储,排队论,数学金融和运筹学。
年发文量 30
国人发稿量 11.38
国人发文占比 0.38%
自引率 -
平均录取率0
平均审稿周期 >12周,或约稿
版面费 -
偏重研究方向 数学-统计学与概率论
期刊官网 http://www.tandfonline.com/toc/lstm20/current
投稿链接 http://mc.manuscriptcentral.com/lstm

期刊高被引文献

Branching processes in varying environment with generation-dependent immigration
来源期刊:Stochastic ModelsDOI:10.1080/15326349.2019.1575754
Reliability of semi-Markov missions
来源期刊:Stochastic ModelsDOI:10.1080/15326349.2019.1577142
Branching random walks and their applications for epidemic modeling
来源期刊:Stochastic ModelsDOI:10.1080/15326349.2019.1572519
On the lifetime of a size-dependent branching process
来源期刊:Stochastic ModelsDOI:10.1080/15326349.2019.1578241
The covariance of the backward and forward recurrence times in a renewal process: the stationary case and asymptotics for the ordinary case
来源期刊:Stochastic ModelsDOI:10.1080/15326349.2019.1575752
Multi-type age-dependent branching processes as models of metastasis evolution
来源期刊:Stochastic ModelsDOI:10.1080/15326349.2019.1600410
On the sojourn of an arbitrary customer in an Processor Sharing Queue
来源期刊:Stochastic ModelsDOI:10.1080/15326349.2020.1730191
Sample paths of continuous-state branching processes with dependent immigration
来源期刊:Stochastic ModelsDOI:10.1080/15326349.2019.1575753
Diffusion approximation of near critical branching processes in fixed and random environment
来源期刊:Stochastic ModelsDOI:10.1080/15326349.2019.1578240
M-estimator and its weak consistency for a (2, 1) random walk in a parametric random environment
来源期刊:Stochastic ModelsDOI:10.1080/15326349.2019.1600412
Ancestral inference for branching processes in random environments and an application to polymerase chain reaction
来源期刊:Stochastic ModelsDOI:10.1080/15326349.2019.1588133
Distribution of suprema for generalized risk processes
来源期刊:Stochastic ModelsDOI:10.1080/15326349.2018.1559740
IV Workshop on Branching Processes and their Applications (WBPA 2018) – Part II
来源期刊:Stochastic ModelsDOI:10.1080/15326349.2019.1605716
IV Workshop on Branching Processes and their Applications (WBPA 2018) – Part I
来源期刊:Stochastic ModelsDOI:10.1080/15326349.2019.1605714
Explosion time for some Laplace transforms of the Wishart process
来源期刊:Stochastic ModelsDOI:10.1080/15326349.2019.1578237
Poisson random measures and critical Sevastyanov branching processes
来源期刊:Stochastic ModelsDOI:10.1080/15326349.2019.1600411
Population-dependent two-sex branching processes with random mating: rates of growth
来源期刊:Stochastic ModelsDOI:10.1080/15326349.2019.1618193
Stochastic fixed-point equations
来源期刊:Stochastic ModelsDOI:10.1080/15326349.2019.1578242
Finite horizon optimal execution with bounded rate of transaction
来源期刊:Stochastic ModelsDOI:10.1080/15326349.2019.1621760
Equivalent measure changes for subordinate diffusions
来源期刊:Stochastic ModelsDOI:10.1080/15326349.2019.1606719
Survival of some measure-valued Markov branching processes
来源期刊:Stochastic ModelsDOI:10.1080/15326349.2019.1578238
Forefather distribution in a variant of Galton–Watson branching process
来源期刊:Stochastic ModelsDOI:10.1080/15326349.2019.1578239
Construction of algorithms for discrete-time quasi-birth-and-death processes through physical interpretation
来源期刊:Stochastic ModelsDOI:10.1080/15326349.2020.1744451
Gaussian multi-self-similar random fields with distinct stationary properties of their rectangular increments
来源期刊:Stochastic ModelsDOI:10.1080/15326349.2019.1610664

质量指标占比

研究类文章占比 OA被引用占比 撤稿占比 出版后修正文章占比
100.00%11%--

相关指数

影响因子
影响因子
年发文量
自引率
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预警情况

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时间 预警情况
2025年03月发布的2025版不在预警名单中
2024年02月发布的2024版不在预警名单中
2023年01月发布的2023版不在预警名单中
2021年12月发布的2021版不在预警名单中
2020年12月发布的2020版不在预警名单中
*来源:中科院《 国际期刊预警名单》

JCR分区

WOS分区等级:Q4区
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WOS期刊SCI分区
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WOS期刊SCI分区是指SCI官方(Web of Science)为每个学科内的期刊按照IF数值排 序,将期刊按照四等分的方法划分的Q1-Q4等级,Q1代表质量最高,即常说的1区期刊。
(2024-2025年最新版)
STATISTICS & PROBABILITY
Q4

中科院分区

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版本 大类学科 小类学科 Top期刊 综述期刊
2025年3月最新升级版
数学4区
STATISTICS & PROBABILITY 统计学与概率论
4区
2023年12月升级版
数学4区
STATISTICS & PROBABILITY 统计学与概率论
4区
2022年12月旧的升级版
数学4区
STATISTICS & PROBABILITY 统计学与概率论
4区