Hermann Minkowski was born on June 22, 1864 in Aleksota, Kingdom of Poland, German. Hermann Minkowski was a renowned German mathematician. His contribution to the development of modern mathematics is immense. The development of the theory on the geometry of numbers is his well known work. He utilized this theory very skilfully in solving problems of number theory, mathematical physics and the theory of relativity. This geometric method helped him to understand the theory of continued fractions and to generalize it into an algorithm. Personalities like Albert Einstein were his student. Minkowski’s theory of four-dimensional space-time which is better known as “Minkowski space”, aims to prove that the special theory of relativity that Albert Einstein presented algebraically, can be understood geometrically also. He discussed about this theory through his book “Space and Time”. The works of Einstein and Minkowski establish the fact that space and time are closely interlinked. This theory of four-dimensional space-time later provided an inspiration for Einstein’s work on general relativity. In this context, it will not be out of place to mention that Hendrik Lorentz’s analysis of transformations of space and time was the inspiration of his idea of the unity of space and time. Besides pursuing his mathematical research, he taught mathematics at several prestigious universities such as University of Bonn, Konigsberg University and the University of Gottingen.

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Birth Day | June 22, 1864 |

Birth Place | Aleksota, Kingdom of Poland, German |

Age | 155 YEARS OLD |

Died On | 12 January 1909(1909-01-12) (aged 44)\nGöttingen, German Empire |

Birth Sign | Cancer |

Alma mater | Albertina University of Königsberg |

Known for | Geometry of numbers Minkowski content Minkowski diagram Minkowski's question mark function Minkowski space Work on the Diophantine approximations |

Spouse(s) | Auguste Adler |

Children | Lily (1898–1983), Ruth (1902–2000) |

Fields | Mathematician |

Institutions | University of Göttingen and ETH Zurich |

Doctoral advisor | Ferdinand von Lindemann |

Doctoral students | Constantin Carathéodory Dénes Kőnig |

"The views of space and time which I wish to lay before you have sprung from the soil of experimental physics, and therein lies their strength. They are radical. Henceforth space by itself, and time by itself, are doomed to fade away into mere shadows, and only a kind of union of the two will preserve an independent reality."

1858

Hermann Minkowski was born in Aleksotas, a village in the Kovno Governorate of the Russian Empire (now incorporated into the city of Kaunas, Lithuania) to Lewin Boruch Minkowski, a merchant who subsidized the building of the choral synagogue in Kovno, and Rachel Taubmann, both of Jewish descent. Hermann was a younger brother of the medical researcher, Oskar (born 1858). In different sources Minkowski's nationality is variously given as German, Polish, or Lithuanian-German, or Russian.

1872

To escape persecution in Russia the family moved to Königsberg in 1872, where the father became involved in rag export and later in manufacture of mechanical clockwork tin toys (he operated his firm *Lewin Minkowski & Son* with his eldest son Max).

1885

Minkowski was educated in East Prussia at the *Albertina* University of Königsberg, where he earned his doctorate in 1885 under the direction of Ferdinand von Lindemann. In 1883, while still a student at Königsberg, he was awarded the Mathematics Prize of the French Academy of Sciences for his manuscript on the theory of quadratic forms. He also became a friend of another renowned Mathematician, David Hilbert. His brother, Oskar Minkowski (1858–1931), was a well-known physician and researcher.

1887

Minkowski studied in Königsberg and taught in Bonn (1887–1894), Königsberg (1894–1896) and Zurich (1896–1902), and finally in Göttingen from 1902 until his premature death in 1909. He married Auguste Adler in 1897 with whom he had two daughters; the electrical Engineer and Inventor Reinhold Rudenberg was his son-in-law.

1896

Minkowski explored the arithmetic of quadratic forms, especially concerning *n* variables, and his research into that topic led him to consider certain geometric properties in a space of *n* dimensions. In 1896, he presented his *geometry of numbers*, a geometrical method that solved problems in number theory. He is also the creator of the Minkowski Sausage and the Minkowski cover of a curve.

1902

In 1902, he joined the Mathematics Department of Göttingen and became a close colleague of David Hilbert, whom he first met at university in Königsberg. Constantin Carathéodory was one of his students there.

1907

Minkowski is perhaps best known for his work in relativity, in which he showed in 1907 that his former student Albert Einstein's special theory of relativity (1905) could be understood geometrically as a theory of four-dimensional space–time, since known as the "Minkowski spacetime".

1908

By 1907 Minkowski realized that the special theory of relativity, introduced by his former student Albert Einstein in 1905 and based on the previous work of Lorentz and Poincaré, could best be understood in a four-dimensional space, since known as the "Minkowski spacetime", in which time and space are not separated entities but intermingled in a four dimensional space–time, and in which the Lorentz geometry of special relativity can be effectively represented. The beginning part of his address delivered at the 80th *Assembly of German Natural Scientists and Physicians* (21 September 1908) is now famous:

1909

Minkowski died suddenly of appendicitis in Göttingen on 12 January 1909. David Hilbert's obituary of Minkowski illustrates the deep friendship between the two mathematicians (translated):

1910

Notice of Minkowski's death was communicated to the Quaternion Society in 1910 by its President, Alexander Macfarlane, who had explored hyperbolic quaternions as the "Algebra of Space":

2013

Einstein at first viewed Minkowski's treatment as a mere mathematical trick, before eventually realizing that a geometrical view of space–time would be necessary in order to complete his own later work in general relativity (1915).

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