Abstract

Quantum annealing offers an appealing route to handle large-scale optimization problems. Existing Quantum Annealing processing units are readily available via cloud platform access for solving Quadratic Unconstrained Binary Optimization (QUBO) problems. In particular, the novel D-Wave Advantage device has been recently released. Its performance is expected to improve upon the previous state-of-the-art D-Wave 2000Q annealer, due to higher number of qubits and the Pegasus topology. Here, we present a comparative study via an ensemble of Maximum Likelihood (ML) Channel Decoder problems for MIMO scenarios in Centralized Radio Access Network (C-RAN) architectures. The main challenge for exact optimization of ML decoders with ever-increasing demand for higher data rates is the exponential increase of the solution space with problem sizes. Since current 5G solutions mainly use approximate methodologies, Kim et al. leveraged Quantum Annealing for large MIMO problems with Phase Shift Keying and Quadrature Amplitude Modulation scenarios. Here, we extend their work and analyze experiments for more complex modulations and larger MIMO antenna array sizes. By implementing the extended QUBO formulae on the novel annealer architecture, we uncover the limits of state-of-the-art quantum optimization for the massive MIMO ML decoder. We report on the improvements and discuss the uncovered limiting factors learned from the 64-QAM extension. We include the enhanced evaluation of raw annealer sampling via implementation of post-processing methods in the comparative analysis between D-Wave 2000Q and the D-Wave Advantage system.

Highlights

  • Q UANTUM Computers can harness the processing capabilities of quantum mechanics to speed up calculations for complex mathematical problems [2]

  • In this paper, we presented the experimental evaluation of the Multiple Input Multiple Output (MIMO) Maximum Likelihood (ML) decoding tests of multiple modulation schemes on currently available Quantum Annealers

  • Whereas the embeddable problem sizes could be doubled on the new architectures, paving the way for massive MIMO applications, the improvements per problem instance were not substantial for smaller Quadratic Unconstrained Binary Optimization (QUBO) problems

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Summary

Introduction

Q UANTUM Computers can harness the processing capabilities of quantum mechanics to speed up calculations for complex mathematical problems [2]. We are yet to achieve universal large-scale quantum computation, today’s Noisy Intermediate-Scale Quantum (NISQ) devices can already be used in medium-sized experimental setups. A Quantum Annealer (QA) [3]–[5], one of the promising heuristic devices in this NISQ era, is capable of solving complex optimization problems using thousands of noisy qubits.

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