AitF: FULL: Sparse Fourier Transform: From Theory to Practice
AitF:FULL:稀疏傅里叶变换:从理论到实践
基本信息
- 批准号:1535851
- 负责人:
- 金额:$ 50万
- 依托单位:
- 依托单位国家:美国
- 项目类别:Standard Grant
- 财政年份:2015
- 资助国家:美国
- 起止时间:2015-09-01 至 2020-08-31
- 项目状态:已结题
- 来源:
- 关键词:
项目摘要
The Discrete Fourier Transform (DFT) is a powerful tool used in many big data domains, including multimedia processing, medical imaging, genomics research, astronomy, seismology for oil and gas reserve discovery, and malicious traffic detection in cybersecurity domains. Building upon a recent breakthrough by the researchers behind this project, this award will develop the algorithmic and system foundations for practical high-spped DFT over sparse data sets. Addressing this goal involves highly interdisciplinary research encompassing ideas and techniques from mathematics, theoretical computer science, software design, and specific application areas such as wireless networks.The project will be multi-pronged, focusing on three main themes: (a) Algorithms: The PIs will develop a family of algorithms that are faster, simpler and more accurate than the current state of the art in sparse DFT. The new algorithms will be capable of incorporating priors on the structure of the data and apply to multi-dimensional data sets. (b) Software implementations: The PIs will develop software implementations of sparse FFT algorithms and explore algorithm parallelization for further reduction in power and processing time. (c) Applications: The PIs will apply these algorithms and empirically demonstrate them in the context of cost-effective networked system for delivering smart services for intelligent transportation systems using existing e-toll transponders.
离散傅立叶变换(DFT)是一种强大的工具,用于许多大数据领域,包括多媒体处理、医学成像、基因组学研究、天文学、石油和天然气储量发现的地震学以及网络安全领域的恶意流量检测。 基于该项目背后的研究人员最近取得的突破,该奖项将为稀疏数据集上的实际高速DFT开发算法和系统基础。为达致这个目标,研究人员将进行高度跨学科的研究,包括数学、理论计算机科学、软件设计和特定应用领域(如无线网络)的思想和技术。该项目将多管齐下,集中于三个主题:(a)算法:PI将开发一系列算法,这些算法比稀疏DFT的当前最新技术更快、更简单和更准确。新的算法将能够将先验数据的结构,并适用于多维数据集。(b)软件实现:PI将开发稀疏FFT算法的软件实现,并探索算法并行化,以进一步降低功耗和处理时间。(c)应用领域:研究人员将应用这些算法,并在使用现有电子收费转发器为智能运输系统提供智能服务的具有成本效益的网络系统的背景下,以经验证明它们。
项目成果
期刊论文数量(1)
专著数量(0)
科研奖励数量(0)
会议论文数量(0)
专利数量(0)
Set Cover in Sub-linear Time
以亚线性时间设定封面
- DOI:
- 发表时间:2018
- 期刊:
- 影响因子:0
- 作者:Indyk, Piotr;Mahabadi, Sepideh;Rubinfeld, Ronitt;Vakilian, Ali;Yodpinyanee, Anak
- 通讯作者:Yodpinyanee, Anak
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Piotr Indyk其他文献
Differentially Private Approximate Near Neighbor Counting in High Dimensions
高维差分隐私近似近邻计数
- DOI:
- 发表时间:
2023 - 期刊:
- 影响因子:0
- 作者:
Alexandr Andoni;Piotr Indyk;S. Mahabadi;Shyam Narayanan - 通讯作者:
Shyam Narayanan
Dimension-Accuracy Tradeoffs in Contrastive Embeddings for Triplets, Terminals & Top-k Nearest Neighbors
三元组、终端对比嵌入的尺寸精度权衡
- DOI:
10.48550/arxiv.2312.13490 - 发表时间:
2023 - 期刊:
- 影响因子:0
- 作者:
Vaggos Chatziafratis;Piotr Indyk - 通讯作者:
Piotr Indyk
Piotr Indyk的其他文献
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{{ truncateString('Piotr Indyk', 18)}}的其他基金
Travel: SODA 2024 Conference Student and Postdoc Travel Support
旅行:SODA 2024 会议学生和博士后旅行支持
- 批准号:
2343779 - 财政年份:2023
- 资助金额:
$ 50万 - 项目类别:
Standard Grant
Conference: SODA 2023 Conference Student and Postdoc Travel Support
会议:SODA 2023 会议学生和博士后旅行支持
- 批准号:
2232958 - 财政年份:2022
- 资助金额:
$ 50万 - 项目类别:
Standard Grant
Collaborative Research: AF: Small: Fine-Grained Complexity of Approximate Problems
协作研究:AF:小:近似问题的细粒度复杂性
- 批准号:
2006798 - 财政年份:2020
- 资助金额:
$ 50万 - 项目类别:
Standard Grant
TRIPODS: Institute for Foundations of Data Science (IFDS)
TRIPODS:数据科学研究所 (IFDS)
- 批准号:
1740751 - 财政年份:2017
- 资助金额:
$ 50万 - 项目类别:
Continuing Grant
BIGDATA: F: DKA: Collaborative Research: Structured Nearest Neighbor Search in High Dimensions
BIGDATA:F:DKA:协作研究:高维结构化最近邻搜索
- 批准号:
1447476 - 财政年份:2015
- 资助金额:
$ 50万 - 项目类别:
Standard Grant
AF: Large: Collaborative Research: Compact Representations and Efficient Algorithms for Distributed Geometric Data
AF:大型:协作研究:分布式几何数据的紧凑表示和高效算法
- 批准号:
1012042 - 财政年份:2010
- 资助金额:
$ 50万 - 项目类别:
Standard Grant
Fast Approximate Algorithms for Wireless Sensor Networks
无线传感器网络的快速近似算法
- 批准号:
0728645 - 财政年份:2007
- 资助金额:
$ 50万 - 项目类别:
Standard Grant
CAREER: Approximate Algorithms for High-dimensional Geometric Problems
职业:高维几何问题的近似算法
- 批准号:
0133849 - 财政年份:2002
- 资助金额:
$ 50万 - 项目类别:
Continuing Grant
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