Yahoo Suche Web Suche

Suchergebnisse

  1. Suchergebnisse:
  1. en.wikipedia.org › wiki › Kiyosi_ItôKiyosi Itô - Wikipedia

    Kiyosi Itô (伊藤 清, Itō Kiyoshi, Japanese pronunciation: [itoː kiꜜjoɕi], 7 September 1915 – 10 November 2008) was a Japanese mathematician who made fundamental contributions to probability theory, in particular, the theory of stochastic processes.

  2. Itō Kiyoshi war ein japanischer Mathematiker, der sich vor allem mit der Stochastik beschäftigte. Itō leistete fundamentale Beiträge zur Theorie der stochastischen Prozesse und begründete die stochastische Analysis.

  3. Through his study of stochastic analysis, especially his original theory regarding stochastic differential equations, Dr. Itô has made great contributions to the development not only of mathematical sciences, but also of physics, engineering, biology, and economics. His theory marked a new epoch in scientific research regarding random motion ...

  4. Kiyosi Ito was a Japanese mathematician who pioneered the theory of stochastic integration and stochastic differential equations. He won the Gauss prize in 2006. View three larger pictures. Biography. Kiyosi Ito studied mathematics in the Faculty of Science of the Imperial University of Tokyo.

  5. Darin befanden sich Resultate über die stochastische Integration, die er Itō Kiyoshi vorwegnahm. Döblin verstarb allerdings im selben Jahr, weshalb die Arbeit unentdeckt blieb. Stochastische Integration. Es existieren verschiedene stochastische Integralbegriffe.

  6. Kiyosi Itô is one of the pioneers of probability theory, and the originator of Ito Calculus. First published in 1942 in Japanese, this epoch-making theory of stochastic differential equations describes nondeterministic and random evolutions.

  7. www.wikiwand.com › en › Kiyosi_ItôKiyosi Itô - Wikiwand

    Kiyosi Itô was a Japanese mathematician who made fundamental contributions to probability theory, in particular, the theory of stochastic processes. He invented the concept of stochastic integral and stochastic differential equation, and is known as the founder of so-called Itô calculus.