The problem of classification of exact solutions of Maxwell's vacuum equations for admissible electromagnetic fields and homogeneous space-time with the group of motions $G_3(VIII)$ according to the Bianchi classification is considered. All non-equivalent solutions are found. The classification problem for remaining groups of motions $G_3(N)$ has already been solved in the other papers. That is why all non-equivalent solutions of empty Maxwell equations for all homogeneous spaces with admissible electromagnetic fields are known now.
Exact solutions of Maxwell vacuum equations in null homogeneous Petrov spaces with non-solvable motions groups
Tomsk State Pedagogical University（托木斯克国立师范学院）；International Center of Gravity and Cosmos, Tomsk State University of Control Systems and Radio Electronics (TUSUR)（国际引力与宇宙学中心，托木斯克州立控制系统和无线电电子大学）
Quasi-homogeneous black hole geometrothermodynamics in Einstein-Maxwell theory
Instituto de Ciencias Nucleares, Universidad Nacional Autònoma de Mèxico（墨西哥国立自治大学核科学研究所）；Dipartimento di Fisica and ICRA, Università di Roma “La Sapienza”（罗马第一大学物理系及ICRA）；Al-Farabi Kazakh National University（阿尔法拉比哈萨克国立大学）
Exact solutions of Maxwell vacuum equations in null homogeneous Petrov spaces with solvable motions groups
Tomsk State Pedagogical University (TSPU), Institute, of Scietific Research and Development（托木斯克国立师范学院）；Tomsk State University of Control Systems and Radio Electronics (TUSUR)（托木斯克国立控制系统与无线电电子大学）
