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Efficient Implementation of Finite-Precision Arithmetic Transceiver for Massive MIMO Systems


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Efficient implementation of massive MIMO transceivers using finite-precision arithmetic to offset performance gaps.
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The article discusses the proposal of a new massive MIMO architecture utilizing finite-precision arithmetic to reduce computational complexity. It covers rounding error analysis, achievable rate bounds for SIMO and MISO systems, multi-user scenarios, and proposes a mixed-precision architecture. The content also explores hardware and computational complexities in transceiver design, GPU acceleration, analog computing, and channel property exploitation. Various architectures like hybrid beamforming and dynamic hybrid architecture are discussed.

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Statisztikák
"Only a few works have investigated reducing the computational complexity of communication systems using finite-precision arithmetic." "For ZF detection or precoding in such a system, computational complexity is O(MK^2 + K^3)." "Single-precision data requires half as much storage as double-precision data."
Idézetek
"The challenges are twofold. First, the impact of finite-precision arithmetic on communication performance remains unknown." "Can we replace full-precision arithmetic with finite-precision or low-precision arithmetic in communication systems?"

Mélyebb kérdések

How does the proposed mixed-precision architecture compare to traditional structures in terms of performance

The proposed mixed-precision architecture in the context of massive MIMO systems offers a significant improvement over traditional structures in terms of performance. By leveraging a combination of high-precision and low-precision arithmetic, the architecture aims to offset the performance gaps that arise due to finite-precision arithmetic. The use of low-precision arithmetic helps reduce computational complexity, memory requirements, and energy consumption, leading to faster processing speeds and lower costs. On the other hand, high-precision arithmetic ensures accuracy where it is most critical, maintaining overall system performance.

What are the potential drawbacks or limitations of implementing low-precision arithmetic in communication systems

While implementing low-precision arithmetic in communication systems can offer benefits such as reduced computational complexity and energy efficiency, there are potential drawbacks and limitations to consider: Loss of Precision: Low-precision arithmetic may lead to quantization errors or rounding errors that can impact the accuracy of calculations. Performance Degradation: Using low precision may result in a decrease in signal-to-noise ratio (SNR) or achievable rates compared to full precision. Increased Sensitivity: Communication systems are often sensitive to small changes or errors; using low precision could amplify these sensitivities. Limited Dynamic Range: Low precision limits the dynamic range available for representing values accurately.

How can advancements in GPU technology further enhance the efficiency of massive MIMO systems

Advancements in GPU technology have the potential to further enhance the efficiency of massive MIMO systems by providing accelerated computation capabilities: Parallel Processing: GPUs excel at parallel processing tasks which align well with the matrix computations involved in massive MIMO systems. High Throughput: Modern GPUs offer high throughput rates enabling faster data processing for complex algorithms used in MIMO transceivers. Energy Efficiency: Some GPU architectures are designed for energy-efficient computing, reducing power consumption while maintaining high performance levels. Optimized Libraries & APIs: Specialized libraries and APIs optimized for GPU computing can streamline algorithm implementation on GPUs for improved efficiency. By harnessing advancements in GPU technology within mixed-precision architectures tailored for massive MIMO systems, researchers can achieve higher computational speeds, lower power consumption, and improved overall system performance when dealing with large-scale antenna arrays and complex matrix operations commonly found in next-generation wireless networks like those discussed above.
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