mlsanityData to 14 Oct 2026

Digital Self-Interference Cancellation for In-Band Full-Duplex Systems Based on Transformer Neural Operators

arXiv 2610.19490 ↗First posted 14 Oct 2026cs.IT cs.LG math.ITcited by 0

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Abstract (arXiv)

Digital-domain self-interference cancellation is essential in in-band full-duplex radios after passive suppression and analog cancellation. It is particularly challenging when the desired signal is strong relative to the residual self-interference. In this regime, conventional iterative digital cancellers update their coefficients from desired-signal-contaminated received samples and may suffer substantial performance degradation. This paper reformulates digital-domain self-interference cancellation as an operator-learning problem. The proposed framework learns the temporal evolution of the residual self-interference channel from historical observations and uses the learned operator together with the known local transmit signal to reconstruct the current residual self-interference. A Transformer neural operator is used to realize this framework. The resulting method is trained in a desired-signal-free setting and then applied in the presence of a desired signal. A continuity-based analysis characterizes the sensitivity of the learned operator to the resulting input perturbation. Numerical experiments in static and time-varying channels, including time-varying SIR conditions, demonstrate stable cancellation performance over a wide range of interference levels. At 30 dB SIR, the proposed method improves the cancellation performance by 5--15 dB over the considered conventional methods.

Key facts. No citing papers in the map yet (data through 14 Oct 2026). Builds on 9 of its 36 references that are in the map. First posted on arXiv 14 Oct 2026.

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9 of 36 references.

References · 9

  1. 2017Attention Is All You Needcited by 60,361
  2. 2020Fourier Neural Operator for Parametric Partial Differential Equationscited by 2,908
  3. 2019DeepONet: Learning nonlinear operators for identifying differential equations based on the universal approximation theorem of operatorscited by 2,018
  4. 2021Physics-Informed Neural Operator for Learning Partial Differential Equationscited by 527
  5. 2023Convolutional Neural Operators for robust and accurate learning of PDEscited by 214
  6. 2024Continuum Attention for Neural Operatorscited by 40
  7. 2022Nonlinear Reconstruction for Operator Learning of PDEs with Discontinuitiescited by 30
  8. 2024FAN: Fourier Analysis Networkscited by 13
  9. 2023Full-Duplex Wireless for 6G: Progress Brings New Opportunities and Challengescited by 1

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