Crossref Citations
This article has been cited by the following publications. This list is generated based on data provided by
Crossref.
Wang, Shixiong
Dai, Wei
and
Li, Geoffrey Ye
2025.
Distributionally Robust Receive Combining.
IEEE Transactions on Signal Processing,
Vol. 73,
Issue. ,
p.
2736.
Zhan, Zijun
Dong, Yaxian
Doe, Daniel Mawunyo
Hu, Yuqing
Li, Shuai
Cao, Shaohua
Fan, Lei
and
Han, Zhu
2025.
Distributionally Robust Contract Theory for Edge AIGC Services in Teleoperation.
IEEE Transactions on Mobile Computing,
Vol. 24,
Issue. 11,
p.
12567.
Cui, Ya-Wen
Guo, Shao-Yan
Wang, Xiao
and
Xiao, Xian-Tao
2025.
A Brief Review of Recent Advances on Chance Constrained Programs.
Journal of the Operations Research Society of China,
Wang, Jie
Gao, Rui
and
Xie, Yao
2025.
Sinkhorn Distributionally Robust Optimization.
Operations Research,
Jiang, Zongkang
Xue, Hongtao
Yue, Huiyu
Bao, Xiaoyi
Zhu, Junwei
Wang, Xuan
and
Zhang, Liang
2025.
A Review of Artificial Intelligence-Driven Active Vibration and Noise Control.
Machines,
Vol. 13,
Issue. 10,
p.
946.
Abdildayeva, Assel
Shayakhmetova, Assem
and
Nurtugan, Galymzhan Baurzhanuly
2025.
Integrated Bayesian Networks and Linear Programming for Decision Optimization.
Mathematics,
Vol. 13,
Issue. 23,
p.
3749.
Kainth, Amanjit Singh
Rankin, Cale
and
Wong, Ting-Kam Leonard
2025.
Bregman–Wasserstein Divergence: Geometry and Applications.
IEEE Transactions on Information Theory,
Vol. 71,
Issue. 11,
p.
8723.
Sliwinski, Lukasz
Llamazares-Elias, Liam
Siska, David
and
Szpruch, Lukasz
2025.
Parametric Phi-Divergence-Based Distributionally Robust Optimization for Insurance Pricing.
p.
378.
Lasserre, Jean B.
2025.
A hierarchy of convex relaxations for the total variation distance.
Mathematical Programming,
Xu, Jianjun
Bi, Xinyu
Chen, Shaoxiang
and
Liu, Feng
2026.
Distributionally robust joint inventory and pricing control across products.
Omega,
Vol. 139,
Issue. ,
p.
103443.
Seif, Marziye
Tosarkani, Babak Mohamadpour
and
Zolfagharinia, Hossein
2026.
Enhancing humanitarian logistics under uncertainty: A data-driven distributionally robust optimization approach with worst-case mean-CVaR.
Transportation Research Part E: Logistics and Transportation Review,
Vol. 205,
Issue. ,
p.
104516.