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New Approaches to Bayesian Data Science: Tackling Challenges from the Health Sciences

New Approaches to Bayesian Data Science: Tackling Challenges from the Health Sciences
贝叶斯数据科学的新方法:应对健康科学的挑战
批准号:
EP/R018561/1
负责人:
Paul Fearnhead
金额:
$376.23万
依托单位:
依托单位国家:
英国
项目类别:
Research Grant
财政年份:
2018
资助国家:
英国
项目状态:
未结题
起止时间:
2018 至 --

项目摘要

项目成果

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中文摘要
翻译
健康科学在个人和人群层面收集的数据量都出现了爆炸式增长。这些数据可以是多种多样的,包括遗传信息、健康记录、从可穿戴设备获得的活动水平数据以及来自扫描的图像数据。如果我们能够从这些数据中充分理解,那么改进诊断、及时干预和更有效治疗的潜力巨大。应用实例包括实时监测患者,开发个性化治疗或实时监测和流行病决策。然而,数据科学在提取这些见解方面面临着巨大的挑战。这些挑战的特点包括需要从人口中为个体做出推断和决策,以及需要综合来自不同数据源和数据类型的信息。虽然我们在人口层面收集了大量数据,但关于任何特定个人的信息量可能仍然有限。适当量化不确定性对于决策至关重要,最佳决策通常由相对罕见的事件(例如对药物的极端反应)的概率驱动。我们需要基于模型的数据科学方法,可以利用科学理解,但我们需要统计分析对这些模型不可避免的不足之处具有鲁棒性。许多这些应用的基础是需要开发新的理解,这与当前统计或机器学习方法中最常见的预测不同。贝叶斯数据科学为应对这些挑战提供了一个自然的框架。贝叶斯方法是基于模型的,可以适当地量化和传播不确定性,并通过分层模型能够在对个体进行推断时使用群体水平的信息。贝叶斯定理的重复应用为跨多个数据源合成信息提供了一个自然的范例。然而,目前的贝叶斯数据科学方法对于健康科学中的许多现代大数据应用并不可行。贝叶斯方法需要对不确定性进行积分。这种高维集成与其他通常基于优化的数据科学方法相比,会带来大量的计算开销。因此,虽然贝叶斯分析的动机是明确的,但这种计算开销意味着,目前,实现贝叶斯方法通常是不可行的。 该研究计划将开发健康科学和更广泛领域所需的贝叶斯数据科学的新方法。它建立在蒙特卡罗积分方法的最新突破之上,这些方法在大数据的高效方面表现出了巨大的潜力;以及适用于复杂模型的贝叶斯式更新的新范例,这些新范例将建模工作集中在这些模型最重要的方面。它将解决健康科学中的关键研究挑战-直接开发新的见解和理解。
英文摘要
The health sciences have seen an explosion in the amount of data collected at both individual and population levels. This data can be varied, including genetic information, health records, data on activity levels obtained from wearable devices, and image data from scans. There is huge potential for improved diagnoses, timely interventions and more effective treatments if we can fully extract understanding from this data. Example applications included real-time monitoring of patients, developing personalised treatment, or real-time monitoring and decision-making for epidemics. However the data science challenges in extracting these insights are vast.Features of these challenges include the need to make inferences about and decisions for individuals from within a population, and the need to synthesise information from disparate data sources and data types. Whilst we have substantial data collected at a population level, the amount of information on any given individual may be still be limited. Appropriately quantifying uncertainty is crucial for making decisions, with the optimal decision often being driven by the probability of relatively rare events (e.g. extreme reaction to a drug). We need model-based approaches to data science that can leverage scientific understanding, but we need the statistical analyses to be robust to unavoidable inadequacies of these models. Underpinning many of these applications is the requirement to develop new understanding, and this differs from a focus on making predictions that it is most common among current statistical or machine learning methods. Bayesian data science provides a natural framework for tackling these challenges. Bayesian methods are model-based, can appropriately quantify and propagate uncertainty, and through hierarchical models are able to use population-level information when making inferences about individuals. Repeated application of Bayes theorem gives a natural paradigm for synthesizing information across multiple data sources. However, current Bayesian data science methods are not feasible for many modern, big-data, applications in the health sciences. Bayesian methods require integrating over uncertainty. Such high-dimensional integration carries a substantial computational overhead when compared to alternative, often optimization-based, data science methods. So while the motivation for Bayesian analysis is clear, this computational overhead means that, currently, implementing Bayesian approaches is often not feasible. This programme of research will develop the new approaches to Bayesian data science that are needed both within the health sciences and more widely. It builds on recent breakthroughs in Monte Carlo integration methods that show great promise for being efficient for large data; and on new paradigms for Bayesian-like updates that are suitable for complex models and which focus modelling effort just on the aspects of these models that are most important. It will address key research challenges in the health sciences -- directly developing new insights and understanding for these.
期刊论文(10)
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科研奖励(0)
会议论文
Poincaré inequalities for Markov chains: a meeting with Cheeger, Lyapunov and Metropolis
马尔可夫链的庞加莱不等式:与 Cheeger、Lyapunov 和 Metropolis 的会面
DOI: 10.48550/arxiv.2208.05239
发表时间: 2022
期刊: arXiv e-prints
影响因子: --
作者: [Andrieu Christophe]
通讯作者: Andrieu Christophe
Predicting the impact of COVID-19 interruptions on transmission of gambiense human African trypanosomiasis in two health zones of the Democratic Republic of Congo
预测 COVID-19 中断对刚果民主共和国两个卫生区冈比亚人类非洲锥虫病传播的影响
DOI: 10.1101/2020.10.26.20219485
发表时间: 2020
期刊:
影响因子: --
作者: [Aliee M]
通讯作者: Aliee M
Optimal Scaling of MCMC Beyond Metropolis
MCMC 超越大都市的最佳规模
DOI: 10.48550/arxiv.2104.02020
发表时间: 2021
期刊: arXiv e-prints
影响因子: --
作者: [Agrawal Sanket]
通讯作者: Agrawal Sanket
Comparison of Markov chains via weak Poincaré inequalities with application to pseudo-marginal MCMC
通过弱庞加莱不等式比较马尔可夫链及其在伪边际 MCMC 中的应用
DOI: 10.1214/22-aos2241
发表时间: 2022
期刊: The Annals of Statistics
影响因子: --
作者: [Andrieu C]
通讯作者: Andrieu C
共 7 条
    ProbAI: A Hub for the Mathematical and Computational Foundations of Probabilistic AI
    • 批准号:
      EP/Y028783/1
    • 项目类别:
      Research Grant
    • 资助金额:
      $1092.86万
    • 财政年份:
      2024
    • 负责人:
      Paul Fearnhead
    • 依托单位:
    Was that change real? Quantifying uncertainty for change points
    • 批准号:
      EP/V053590/1
    • 项目类别:
      Research Grant
    • 资助金额:
      $34.07万
    • 财政年份:
      2021
    • 负责人:
      Paul Fearnhead
    • 依托单位:
    Inference for Diffusions and Related Processes
    • 批准号:
      EP/G028745/1
    • 项目类别:
      Research Grant
    • 资助金额:
      $32.2万
    • 财政年份:
      2009
    • 负责人:
      Paul Fearnhead
    • 依托单位:
    国内基金
    海外基金
    Lagrangian origin of geometric approaches to scattering amplitudes
    • 批准号:
      24ZR1450600
    • 项目类别:
      省市级项目
    • 资助金额:
      --
    • 批准年份:
      2024
    • 负责人:
      ALEXANDER OCHIROV
    • 依托单位: