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Kurt Hensel. Kurt Wilhelm Sebastian Hensel (29 December 1861 – 1 June 1941) was a German mathematician born in Königsberg . Life and career. Hensel was born in Königsberg, Province of Prussia (today Kaliningrad, Russia), the son of Julia (née von Adelson) and landowner and entrepreneur Sebastian Hensel.
1 de jun. de 2013 · 1 June 1941. Marburg, Germany. Summary. Hensel invented the p-adic numbers, an algebraic theory which has proved important in later applications. View one larger picture. Biography. Kurt Hensel was born in East Prussia, in the city then called Königsberg.
En matemática, el lema de Hensel, también conocido como lema de elevación de Hensel, llamado así en honor al matemático alemán Kurt Hensel, es un resultado de la aritmética modular, que establece que si un polinomio de una variable tiene una raíz simple módulo un número primo, entonces esta raíz puede elevarse a una única ...
El Lema de Hensel es una herramienta utilizada en la teoría de números, geo-metría y topología algebraica, siendo la factorización de polinomios el objetivo principal de su uso. Desarrollado por Kurt Hensel quien introdujo los núme-ros p-ádicos, nos muestra un método para hallar factorizaciones de polinomios
The p-adic numbers were invented at the beginning of the twentieth century by the German mathematician Kurt Hensel (1861–1941). The aim was to make the methods of power series expansions, which play such a dominant role in the theory of functions, available to the theory of numbers as well.
- J. Neukirch
- 1991
Kurt Hensel (1861-1941) discovered the p-adic numbers around the turn of the century. These exotic numbers (or so they appeared at first) are now well-established in the mathematical world and used more and more by physicists as well. This book offers a self-contained presentation of basic p-adic analysis. The author is especially interested in ...
Kurt Hensel on Common Inessential Discriminant Divisors, 1894. Fernando Q. Gouvêa and Jonathan Webster. The problem of the “common inessential discriminant divisors” attracted the attention of Dedekind, Kronecker, and Hensel in the early days of alge-braic number theory.
