Collaborative Research: MSPA-MCS: Back to the Future: The Value of Algebraic Structure in Cross-Layer Design

合作研究:MSPA-MCS:回到未来:代数结构在跨层设计中的价值

基本信息

  • 批准号:
    0528005
  • 负责人:
  • 金额:
    $ 8.12万
  • 依托单位:
  • 依托单位国家:
    美国
  • 项目类别:
    Standard Grant
  • 财政年份:
    2005
  • 资助国家:
    美国
  • 起止时间:
    2005-09-01 至 2007-08-31
  • 项目状态:
    已结题

项目摘要

This is a proposal by the Program in Applied and ComputationalMathematics at Princeton University and the Electrical Engineering Department at UT Dallas aimed at demonstrating the value of algebraic structure to cross layer design of multiple antenna wireless communication systems. At the network layer it develops techniques for multiple access (many to one) and broadcast (one to many) communication where algebraic structure enables very simple implementation. Adaptive and non-coherent techniques will be used at the physical layer to design receiver architectures that are robust under mobility, and where the end to end complexity of signal processing is comparable to that of single antenna systems. Algebraic structure will make it possible to integrate these different functions very efficiently. The focus at the network layer is to combine high rates with high reliability through innovation in coding and signal processing. Multiple access will be supported by using exotic algebraic structures such as Cayley Numbers to design new methods for interference cancellation. Broadcast applications (fixed and mobile) will be supported through a new type of code that is designed to achieve high rate, but has embedded within it a higher diversity (lower rate) code. This departs from standard practice which is to sacrifice diversity to achieve high rate and vice versa. Another important theme is the emphasis on measuring the value of innovation at the physical layer in terms of throughput, latency, or utility at the application layer.The research activities in this proposal have attracted strong interest from telecommunications infrastructure companies, including some with R&D facilities in the Dallas area. The proposal builds on a substantive collaboration between Calderbank and Al-Dhahir with a history of standards impact on both CDMA and GSM. The emphasis on expressing the value of algebraic structure to emerging broadband wireless standards creates a common language for discussion with industrial partners. Familiarity with these standards will advantage graduate students when they apply for internships and it is expected they will be able to jump into projects and make an immediate contribution. The value of integrating channel estimation, decoding and equalization and of integrating applications and physical layer innovation will be expressed in simulations that can be shared with industrial partners and academic collaborators. Students may also implement signal processing algorithms developed for this project in a new MIMO wireless testbed at UT Dallas. These initiatives will reduce the barrier to adoption and promote curiosity about the power of mathematics. Research across traditional domain boundaries will increase the pool of students who appreciate the power of mathematics and the important role that it plays in engineering and many of the sciences. It will encourage interdisciplinary exploration and breadth, and it will train students so that they can flourish in the different cultures associated with different academic disciplines. The ability to bridge different worlds is a quality that is increasingly important to success in both academic and non-academic careers.
这是普林斯顿大学应用与计算数学项目和德克萨斯大学达拉斯分校电气工程系提出的一项建议,旨在证明代数结构对多天线无线通信系统跨层设计的价值。在网络层,它开发了多路访问(多对一)和广播(一对多)通信的技术,其中代数结构实现了非常简单的实现。物理层将使用自适应和非相干技术来设计在移动性下具有健壮性的接收器体系结构,其中信号处理的端到端复杂性与单天线系统相当。代数结构将使非常有效地集成这些不同的功能成为可能。网络层的重点是通过编码和信号处理方面的创新,将高速率和高可靠性结合起来。多址接入将通过使用奇特的代数结构(如Cayley数)来设计新的干扰消除方法来支持。广播应用(固定和移动)将通过一种新型代码来支持,这种代码旨在实现高速率,但其中嵌入了更高分集(较低速率)的代码。这背离了标准做法,即牺牲多样性来实现高比率,反之亦然。另一个重要的主题是强调从吞吐量、延迟或应用层的效用来衡量物理层创新的价值。这项提议中的研究活动吸引了电信基础设施公司的强烈兴趣,包括一些在达拉斯地区拥有研发设施的公司。该提案建立在Calderbank和Al-Dhahir之间的实质性合作基础上,该合作在码分多址和GSM标准方面都有影响的历史。强调将代数结构的价值表达为新兴的宽带无线标准,为与行业合作伙伴的讨论创造了一种共同语言。熟悉这些标准将是研究生申请实习时的优势,预计他们将能够跳入项目并立即做出贡献。集成信道估计、解码和均衡以及集成应用程序和物理层创新的价值将在可与行业合作伙伴和学术合作者共享的模拟中得到表达。学生还可以在德克萨斯大学达拉斯分校的新MIMO无线试验台上实施为该项目开发的信号处理算法。这些举措将降低采用数学的门槛,并促进人们对数学力量的好奇心。跨越传统领域边界的研究将增加欣赏数学的力量以及它在工程学和许多科学中所起的重要作用的学生的人数。它将鼓励跨学科的探索和广度,并将培训学生,使他们能够在与不同学科相关的不同文化中蓬勃发展。沟通不同世界的能力是在学术和非学术职业中取得成功越来越重要的一种品质。

项目成果

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Arthur Calderbank其他文献

Arthur Calderbank的其他文献

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{{ truncateString('Arthur Calderbank', 18)}}的其他基金

CIF: Small: NSF-DST: Zak-OTFS - How to Make Communication and Radar Sensing More Predictable in 6G
CIF:小型:NSF-DST:Zak-OTFS - 如何使 6G 中的通信和雷达传感更具可预测性
  • 批准号:
    2342690
  • 财政年份:
    2024
  • 资助金额:
    $ 8.12万
  • 项目类别:
    Standard Grant
FET: Small: Improving Quantum Computing and Classical Communication using Discrete Sets of Unitary Matrices
FET:小型:使用离散酉矩阵集改进量子计算和经典通信
  • 批准号:
    1908730
  • 财政年份:
    2019
  • 资助金额:
    $ 8.12万
  • 项目类别:
    Standard Grant
CIF:Small:High Performance Memories that Integrate Coding and Computer Architecture
CIF:Small:集成编码和计算机架构的高性能存储器
  • 批准号:
    1717602
  • 财政年份:
    2017
  • 资助金额:
    $ 8.12万
  • 项目类别:
    Standard Grant
CIF: Small: Collaborative Research: Signal Design for Low-Complexity Active Sensing
CIF:小型:协作研究:低复杂性主动传感的信号设计
  • 批准号:
    0915299
  • 财政年份:
    2009
  • 资助金额:
    $ 8.12万
  • 项目类别:
    Standard Grant
Heisenberg-Weyl Groups, Sequences, and Codes
海森堡-韦尔群、序列和代码
  • 批准号:
    0701226
  • 财政年份:
    2007
  • 资助金额:
    $ 8.12万
  • 项目类别:
    Standard Grant
International Conference on Sequences and Codes
国际序列和代码会议
  • 批准号:
    0600969
  • 财政年份:
    2006
  • 资助金额:
    $ 8.12万
  • 项目类别:
    Standard Grant

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相似海外基金

MSPA-MCS: Collaborative Research: Algorithms for Near-Optimal Multistage Decision-Making under Uncertainty: Online Learning from Historical Samples
MSPA-MCS:协作研究:不确定性下近乎最优的多阶段决策算法:历史样本在线学习
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    2007
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MSPA-MCS: Collaborative Research: Algorithms for Near-Optimal Multistage Decision-Making under Uncertainty: Online Learning from Historical Samples
MSPA-MCS:协作研究:不确定性下近乎最优的多阶段决策算法:历史样本在线学习
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    0732175
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MSPA-MCS: Collaborative Research: Fast Nonnegative Matrix Factorizations: Theory, Algorithms, and Applications
MSPA-MCS:协作研究:快速非负矩阵分解:理论、算法和应用
  • 批准号:
    0732318
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MSPA-MCS: Collaborative Research: Fast Nonnegative Matrix Factorizations: Theory, Algorithms, and Applications
MSPA-MCS:协作研究:快速非负矩阵分解:理论、算法和应用
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