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Main Authors: Degtyarev, Alexander, Bakhurin, Sergei, Yudin, Nikita
Format: Preprint
Published: 2026
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Online Access:https://arxiv.org/abs/2603.18727
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author Degtyarev, Alexander
Bakhurin, Sergei
Yudin, Nikita
author_facet Degtyarev, Alexander
Bakhurin, Sergei
Yudin, Nikita
contents This paper investigates one possible solution to the problem of self-interference cancellation (SIC) arising in the design of in-band full-duplex (IBFD) communication systems. Self-interference cancellation is performed in the digital domain using multilayer nonlinear models adapted via gradient-based optimization. The presence of local minima and saddle points during the adaptation of multilayer models limits the direct use of second-order methods due to the indefiniteness of the hessian matrix. The mixed Newton method can address the saddle-point issue; however, it requires significant computational resources. In this work, a conjugate gradient (CG) method constructed on the base of the mixed Newton method (MNM) is proposed. The method exploits information from mixed second-order derivatives of the loss function without explicit computation the full hessian matrix. As a result, the proposed approach achieves a higher convergence rate than first-order methods while requiring significantly lower computational resources than conventional second-order methods when adapting multilayer nonlinear self-interference cancellers in full-duplex communication systems.
format Preprint
id arxiv_https___arxiv_org_abs_2603_18727
institution arXiv
publishDate 2026
record_format arxiv
spellingShingle Non-linear in-band interference cancellation on base of conjugate gradients method
Degtyarev, Alexander
Bakhurin, Sergei
Yudin, Nikita
Optimization and Control
This paper investigates one possible solution to the problem of self-interference cancellation (SIC) arising in the design of in-band full-duplex (IBFD) communication systems. Self-interference cancellation is performed in the digital domain using multilayer nonlinear models adapted via gradient-based optimization. The presence of local minima and saddle points during the adaptation of multilayer models limits the direct use of second-order methods due to the indefiniteness of the hessian matrix. The mixed Newton method can address the saddle-point issue; however, it requires significant computational resources. In this work, a conjugate gradient (CG) method constructed on the base of the mixed Newton method (MNM) is proposed. The method exploits information from mixed second-order derivatives of the loss function without explicit computation the full hessian matrix. As a result, the proposed approach achieves a higher convergence rate than first-order methods while requiring significantly lower computational resources than conventional second-order methods when adapting multilayer nonlinear self-interference cancellers in full-duplex communication systems.
title Non-linear in-band interference cancellation on base of conjugate gradients method
topic Optimization and Control
url https://arxiv.org/abs/2603.18727