Yahoo Search Búsqueda en la Web

Resultado de búsqueda

  1. 28 de ene. de 2020 · Louis Nirenberg. El científico canadiense-americano Louis Nirenberg, una de las mentes más geniales de las matemáticas modernas, falleció el pasado domingo a los 94 años de edad en Nueva York .

  2. Louis Nirenberg. Louis Nirenberg (28 February 1925 – 26 January 2020) was a Canadian American mathematician. He was thought to be one of the outstanding analysts of the twentieth century. [1] He made fundamental contributions to linear and nonlinear partial differential equations (PDEs) and their application to complex analysis and geometry.

  3. 21 de abr. de 2014 · Louis Nirenberg died in New York City on January 26, 2020 at the age of 94. He was a leading mathematician, whose fundamental contributions in the field of partial differential equations were hugely influential. This area of mathematics provides the language we use to describe—and the techniques we use to analyze—diverse problems from many ...

  4. Louis Nirenberg had many students and collaborators and inspired generations of mathematicians. His generosity and work will continue to have a profound influence. In an interview in the Notices of the AMS, April 2002, Nirenberg said "One of the wonders of mathematics is you go somewhere in the world and you meet other mathematicians, and it is like one big family.

  5. Louis Nirenberg has had one of the longest, most feted – and most sociable – careers in mathematics. In more than half a century of research he has transformed the field of partial differential equations, while his generosity, gift for exposition and modest charm have made him an inspirational figure to his many collaborators, students and ...

  6. Professor Nirenberg: I didn’t play an instrument. But if I had, it may have helped even more. Of course, the rumor was that he hired people who played instruments (unless they played the piano, which he played himself). Raussen and Skau: Did you meet with him often? Professor Nirenberg: Oh, yes. He often invited the

  7. The second set of lectures address differential geometry “in the large”. This relates to work that Nirenberg did in the 1950s, and it includes his famous work on the Minkowski problem: to determine a closed convex surface with a given Gaussian curvature assigned as a continuous function of the interior normal to the surface.