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IEEE/ACM International Symposium on Cluster, Cloud and Grid Computing. IEEE/ACM International Symposium on Cluster, Cloud, and Grid Computing最新文献

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Volumetric Segmentation via Neural Networks Improves Neutron Crystallography Data Analysis. 通过神经网络的体积分割改进了中子晶体学数据分析。
Brendan Sullivan, Patricia S Langan, Rick Archibald, Leighton Coates, Venu Gopal Vadavasi, Vickie Lynch

Crystallography is the powerhouse technique for molecular structure determination, with applications in fields ranging from energy storage to drug design. Accurate structure determination, however, relies partly on determining the precise locations and integrated intensities of Bragg peaks in the resulting data. Here, we describe a method for Bragg peak integration that is accomplished using neural networks. The network is based on a U-Net and identifies peaks in three-dimensional reciprocal space through segmentation, allowing prediction of the full 3D peak shape from noisy data that is commonly difficult to process. The procedure for generating appropriate training sets is detailed. Trained networks achieve Dice coefficients of 0.82 and mean IoUs of 0.69. Carrying out integration over entire datasets, it is demonstrated that integrating neural network-predicted peaks results in improved intensity statistics. Furthermore, using a second dataset, the possibility of transfer learning between datasets is shown. Given the ubiquity and growing complexity of crystallography, we anticipate integration by machine learning to play an increasingly important role across the physical sciences. These early results demonstrate the applicability of deep learning techniques for integrating crystallography data and suggest a possible role in the next generation of crystallography experiments.

晶体学是分子结构测定的重要技术,在从储能到药物设计等领域都有应用。然而,精确的结构确定在一定程度上依赖于确定结果数据中布拉格峰的精确位置和积分强度。在这里,我们描述了一种使用神经网络实现布拉格峰值积分的方法。该网络基于U-Net,并通过分割识别三维倒数空间中的峰值,允许从通常难以处理的噪声数据中预测完整的3D峰值形状。详细介绍了生成适当训练集的程序。经过训练的网络实现了0.82的Dice系数和0.69的平均IoU。通过对整个数据集进行集成,证明了集成神经网络预测的峰值可以改善强度统计。此外,使用第二个数据集,显示了在数据集之间进行迁移学习的可能性。鉴于晶体学的普遍性和日益增长的复杂性,我们预计机器学习的集成将在物理科学中发挥越来越重要的作用。这些早期结果证明了深度学习技术在整合晶体学数据方面的适用性,并表明其可能在下一代晶体学实验中发挥作用。
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引用次数: 4
Introduction: Business and Technological Drivers of Grid Computing 导论:网格计算的业务和技术驱动因素
K. Stanoevska-Slabeva, T. Wozniak
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引用次数: 6
Grid Basics 电网基础知识
K. Stanoevska-Slabeva, T. Wozniak
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引用次数: 1
Organizational and Governance Challenges for Grid Computing in Companies - Summary of Findings from Business Experiments 公司中网格计算的组织和治理挑战——商业实验结果总结
K. Stanoevska-Slabeva, T. Wozniak
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引用次数: 1
AgroGrid - Grid Technologies in Agro Food Business 农业食品业务中的网格技术
U. Heindl, A. Jacob, Marcus Mueller, P. Rácz, B. Stiller, E. Volk, M. Waldburger
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引用次数: 1
Practical Guidelines for Evolving IT Infrastructure towards Grids and Clouds 向网格和云发展IT基础设施的实用指南
K. Stanoevska-Slabeva, T. Wozniak, V. Hoyer
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引用次数: 7
Grid Value Chains - What is a Grid Solution? 网格价值链——什么是网格解决方案?
Juan-Carlos Cuesta, Karita Luokkanen-Rabetino, K. Stanoevska-Slabeva
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引用次数: 3
Common Capabilities for Service Oriented Infrastructures - Grid and Cloud Computing 面向服务的基础设施的通用功能——网格和云计算
T. Dimitrakos
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引用次数: 6
Cloud Basics - An Introduction to Cloud Computing 云基础-云计算入门
K. Stanoevska-Slabeva, T. Wozniak
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引用次数: 71
The BEinGRID Project ingrid项目
T. Dimitrakos
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引用次数: 5
期刊
IEEE/ACM International Symposium on Cluster, Cloud and Grid Computing. IEEE/ACM International Symposium on Cluster, Cloud, and Grid Computing
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