📑 Table of Contents
Junjirō Noguchi
Nascimento1948 (78 anos)
CidadaniaJapão
Alma mater
Ocupaçãomatemático
Empregador(a)Universidade de Tóquio, Universidade de Osaka, Instituto Tecnológico de Tóquio

Junjirō Noguchi (野口 潤次郎, Noguchi Junjirō; 1948) é um matemático japonês.

Obteve em 1978 um doutorado na wurde Noguchi an der Universidade de Hiroshima. Foi até aposentar-se professor da Universidade de Tóquio.

Em 1980/1981 esteve no Instituto de Estudos Avançados de Princeton.[1]

Obras

editar
  • com Takushiro Ochiai: Geometric function theory in several complex variables, AMS 1990
  • Introduction to Complex Analysis, AMS 1998
  • com Jörg Winkelmann: Nevanlinna theory in several complex variables and diophantine approximation, Grundlehren der mathematischen Wissenschaften 350, Springer 2014
  • Analytic Function Theory of Several Variables-Elements of Oka's Coherence, Springer 2016
  • Kobayashi hyperbolicity and Lang's conjecture, in: T. Ochiai, Noguchi u.a., Geometry and Analysis on Manifolds, In Memory of Prof. Shoshichi Kobayashi, Progress in Mathematics, Band 308, Birkhäuser 2015, S. 143–151

Referências

Ligações externas

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📚 Artikel Terkait di Wikipedia

Carl Ludwig Siegel

tradução para o inglês "Topics in Complex Function Theory", 3 Vols., Wiley) Symplectic geometry, Elsevier 1943 Advanced analytic number theory, Tata Institute

A Course of Modern Analysis

Analysis: an introduction to the general theory of infinite processes and of analytic functions; with an account of the principal transcendental functions (coloquialmente

Complexidade computacional de operações matemáticas

Multiple-precision zero-finding methods and the complexity of elementary function evaluation, in: Analytic Computational Complexity (J. F. Traub, ed.), Academic Press

Maurice Heins

by R. Nevanlinna.--Analysis in non-compact complex spaces, by H. Behnke and H. Grauert.--The complex analytic structure of the space of closed Riemann surfaces

Função zeta de Riemann

Aleksandar Ivic: The Riemann Zeta-Function. Dover, ISBN 978-0-486-42813-0, p. 4. Tenenbaum, Gérald (1990). Introduction to analytic and probabilistic number theory

R (linguagem de programação)

R With Advanced Analytics Launch, PC World, February 8, 2012. Doug Henschen (2012);Oracle Stakes Claim in R With Advanced Analytics Launch, InformationWeek

Aleksei Markushevich

19th Century. Geometry, analytic function theory. Birkhäuser, Basel 1996. Er verfasste darin den Abschnitt Analytic Function Theory. Bemerkenswerte Kurven

Lars Valerian Ahlfors

ISBN 3-7643-3076-7 Livros Ahlfors, Lars V. Complex analysis. An introduction to the theory of analytic functions of one complex variable. Terceira edição. Série