Luoyi Shi | Mathematics | Best Researcher Award

Published on by Academic Awards

Prof. Luoyi Shi | Mathematics | Best Researcher Award

Tiangong University | China

Prof. Luoyi Shi is a distinguished mathematician and academic leader with a Ph.D. from Jilin University, currently serving as Professor and Dean of the School of Software at Tiangong University, as well as Vice President of the Tianjin Mathematics Society and Dean of the Hedong District Tianjin Innovative Data Industry Research Institute. With extensive experience in operator algebras, Hilbert space problems, and computational mathematics, he has contributed significantly to applied mathematics and optimization theory. Prof. Shi has led multiple research projects funded by the National Natural Science Foundation of China, focusing on amenability and properties of non self-adjoint operator algebras. His prolific publication record includes 53 high-quality journal articles, with 266 citations and an h-index of 10, reflecting his scholarly impact and international recognition. His research emphasizes iterative algorithms, split equality problems, and convergence analysis, demonstrating both theoretical rigor and practical relevance.

Profile: Scopus |Orcid

Featured Publications

Cao, Y., Peng, Y., Chen, Y., & Shi, L. (2025). Several relaxed CQ-algorithms for the split feasibility problem with multiple output sets. Journal of Applied Mathematics and Computing.

Tong, X., Ling, T., & Shi, L. (2024). Self-adaptive relaxed CQ algorithms for solving split feasibility problem with multiple output sets. Journal of Applied Mathematics and Computing.

Ling, T., Tong, X., & Shi, L. (2023). Two general splitting methods with alternated inertia for solving split equality problem in Hilbert spaces. Computational and Applied Mathematics.

Ling, T., Tong, X., & Shi, L. (2023). Modified relaxed CQ methods for the split feasibility problems in Hilbert spaces with applications. Journal of Applied Mathematics and Computing.

Xu, T., & Shi, L. (2021). Multiple-sets split feasibility problem and split equality fixed point problem for firmly quasi-nonexpansive or nonexpansive mappings. Journal of Inequalities and Applications.