Background
Anton Kazimirovich Sushkevich was born on January 10, 1889, in Borisoglebsk, Voronezh, Russian Federation.
University of Berlin
Imperial University
Anton Kazimirovich Sushkevich was born on January 10, 1889, in Borisoglebsk, Voronezh, Russian Federation.
Anton Kazimirovich attended secondary school in Voronezh and studied in Berlin from 1906 to 1911. There he attended lectures of F. G. Frobenius, Issai Schur, and Hermann Schwarz. Anton Kazimirovich studied piano with L.V. Rostropovich, father of Mstislav Rostropovich. In 1906 he was a cello student at Stern Conservatory (now part of Berlin University of the Arts). In 1911 Anton Kazimirovich moved to Saint Petersburg, graduating from Imperial University in 1913.
Moving to Kharkiv, Anton Kazimirovich taught in secondary education while he pursued a graduate degree at Kharkov State University. His dissertation was The theory of operations as the general theory of groups. Obtaining the degree, Anton Kazimirovich became an assistant professor at the university in 1918 and an adjunct professor in 1920. Voronezh State University employed Anton Kazimirovich in 1921 as a professor of mathematics. He published the first edition of his Higher Algebra (1923). Anton Kazimirovich published a generalization of Cayley's theorem for certain finite semigroups in 1926. The next year he was in Moscow for the Russian Mathematical Congress, and the following year in Bologna for the International Congress of Mathematicians.
In Kharkiv, the Ukrainian Scientific Research Institute of Mathematics and Mechanics was established in 1929 with Anton Kazimirovich as a member. With a rising interest in abstract algebra, he wrote a second book on algebra: Foundations of Higher Algebra which was published both in Russian and Ukrainian. In 1933 he directed the Algebra & Number Theory section of Kharkov State University's department of mathematics. At that time Stalin caused a famine in Ukraine, the Holodomor, killing millions especially in rural areas. Anton Kazimirovich survived to edit new editions of his textbook that included "new algebra": fields, integral domains, rings, ideals, and quaternions. His original work, The Theory of Generalized Groups (1937) opened up the area of semigroups.