TY - GEN
T1 - Adversarial Water-Filling
T2 - 2025 IEEE Global Communications Conference, GLOBECOM 2025
AU - Tong, Xindi
AU - Tan, Chee Wei
AU - Poor, H. Vincent
N1 - Publisher Copyright:
© 2025 IEEE.
PY - 2025
Y1 - 2025
N2 - With the rapid rise of Open RAN, adversarial interference and dynamic spectrum sharing present new challenges to classical water-filling-based resource allocation. In particular, NTN integration and satellite mobility introduce highly dynamic interference that goes beyond the assumptions of traditional models. To address scenarios in which an adversary can dynamically allocate interference power, this paper introduces an adversarial water-filling framework grounded in min-max optimization and strongly convex-concave game. This framework is motivated by 6G scenarios where spectrum coexistence and real-time threats require robust, adaptive solutions. We propose an Adversarial Water-Filling (AWF) algorithm, which solves the problem in a finite number of steps. We also highlight the close connection between water-filling, proximal operators, and the classical first-order optimization method PDHG. Numerical experiments on large-scale problems demonstrate that Algorithm AWF retains robust allocation performance, significantly reduces computational overhead, and offers a promising approach for future network optimization.
AB - With the rapid rise of Open RAN, adversarial interference and dynamic spectrum sharing present new challenges to classical water-filling-based resource allocation. In particular, NTN integration and satellite mobility introduce highly dynamic interference that goes beyond the assumptions of traditional models. To address scenarios in which an adversary can dynamically allocate interference power, this paper introduces an adversarial water-filling framework grounded in min-max optimization and strongly convex-concave game. This framework is motivated by 6G scenarios where spectrum coexistence and real-time threats require robust, adaptive solutions. We propose an Adversarial Water-Filling (AWF) algorithm, which solves the problem in a finite number of steps. We also highlight the close connection between water-filling, proximal operators, and the classical first-order optimization method PDHG. Numerical experiments on large-scale problems demonstrate that Algorithm AWF retains robust allocation performance, significantly reduces computational overhead, and offers a promising approach for future network optimization.
KW - Distributed optimization
KW - Minimax game
KW - Proximal method
KW - Water-filling problem
UR - https://www.scopus.com/pages/publications/105036276694
UR - https://www.scopus.com/pages/publications/105036276694#tab=citedBy
U2 - 10.1109/GLOBECOM59602.2025.11431985
DO - 10.1109/GLOBECOM59602.2025.11431985
M3 - Conference contribution
AN - SCOPUS:105036276694
T3 - Proceedings - IEEE Global Communications Conference, GLOBECOM
SP - 3933
EP - 3938
BT - GLOBECOM 2025 - 2025 IEEE Global Communications Conference
PB - Institute of Electrical and Electronics Engineers Inc.
Y2 - 8 December 2025 through 12 December 2025
ER -