Gerhard Haenzel

Gerhard Karl Theodor Haenzel (5 March 1898, Wolin, Pomerania (German Empire) – 6 March 1944, Lesneven, Brittany (occupied France)) was a German mathematician.

Education and career Haenzel, whose father was a teacher and school board member, completed his Abitur after studying from 1907 to 1915 at the Peter Gröning-Gymnasium in Stargard. Shortly after his Abitur, he was called up in July 1915 for active military service. His military service lasted until 30 September 1920 and he attained the rank of lieutenant. He was on the Eastern and Western fronts and in the German fight against the Polish uprising. He suffered a serious wound and was awarded the Iron Cross 1st and 2nd class. From 1920 to 1925 he studied mathematics and physics at the Technische Hochschule Berlin (TH Berlin) and then worked there successively as an assistant to the mathematician Georg Hamel, then to , and finally to . In 1926 Haenzel received his engineering doctorate with dissertation Zur synthetischen Theorie der Mechanik starrer Körper (On synthetic theory of the mechanics of rigid bodies) under the supervision of Stanislaus Jolles at TH Berlin. There Haenzel completed in 1929 his habilitation under the supervision of Erich Salkowski. From 1929 to 1933 Haenzel worked as a Privatdozent at TH Berlin. Haenzel did research on algebraic geometry and the relationships between geometry and physics. In 1937 he was appointed to the professorial chair for mathematics and mathematical technology at TH Karlsruhe. Of particular interest is his research revealing the equivalence of the structure of the operators of the Dirac wave equation with various configurations of projective geometry and line geometry, as well as the icosahedral group. In 1940 he received the post-graduate degree Dr. rer. nat. from the University of Freiburg with a thesis on geometry and wave mechanics

Selected publications Ein neuer Satz über die Nullstellen ganzer rationaler Funktionen, Sitzungsberichte Berliner Mathematische Gesellschaft, vol. 27, 1928, pp. 17–19 Über die charakteristischen Involutionen der nicht-euklidischen Bewegungen, Monatshefte für Mathematik, vol. 37, 1930, pp. 209–214 Über eine Klasse von Abelschen Gleichungen, Jahresberichte DMV, vol. 41, 1931, pp. 39–47 Über die zeitlich veränderliche Metrik, Monatshefte f. Math. und Physik, vol. 39, 1932, pp. 267–278 Über Lösungen der Gravitationsgleichungen Einsteins, Zeitschrift für Physik, vol. 72, 1931, pp. 798–802 Euklidische Geometrie, nichteuklidische Geometrie und Raum-Zeit-Struktur im System Spinozas, Sitzungsberichte Berliner Mathem. Gesellschaft, vol. 31, 1932, pp. 55–67 Eine geometrische Konstruktion der transfiniten Zahlen Cantors, Journal f. Math., vol. 170, 1934, pp. 123–128 Nichteuklidische Geometrie und ihre Verwendung in der Physik, Tohoku Math. Journal, vol. 43, 1937, pp. 169–181 Geometrie und Wellenmechanik, Parts 1,2,3, Jahresbericht DMV, Part I, vol. 49, 1939, pp. 215–242; Part II, vol. 50, 1940, pp. 121–129; Part III, vol. 52, 1942, pp. 103–117 Die Diracsche Wellengleichung und das Ikosaeder, Journal f. Math., vol. 183, 1941, pp. 232–242 Die Brogliesche Theorie des Photons in geometrischer Darstellung, Zeitschrift für technische Physik, vol. 24, 1943, pp. 87–90