Serge Lang (1) (1927–2005)
Autor(a) de Algebra
Para outros autores com o nome Serge Lang, veja a página de desambiguação.
Serge Lang (1) foi considerado como pseudónimo de Serge A. Lang.
About the Author
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Obras de Serge Lang
Foram atribuídas obras ao autor também conhecido como Serge A. Lang.
Algebraic numbers 7 cópias
Elliptic Curves: Diophantine Analysis (Grundlehren der mathematischen Wissenschaften) (1978) 5 cópias
Diophantine geometry 3 cópias
Frobenius distributions in GL-extensions: Distribution of Frobenius automorphisms in GL-extensions of the rational… (1976) 2 cópias
Introduction aux variétés différentiables 1 exemplar(es)
The Scheer campaign 1 exemplar(es)
Serge Lang fait des maths en public: 3 débats au Palais de la découverte, Paris (1984) 1 exemplar(es)
Algèbre - Cours et exercices NP: Cours et exercices (Sciences Sup) (French Edition) (2014) 1 exemplar(es)
Etiquetado
Conhecimento Comum
- Data de nascimento
- 1927-05-19
- Data de falecimento
- 2005-09-12
- Sexo
- male
- Nacionalidade
- USA
France (birth) - Local de nascimento
- Paris, France
- Local de falecimento
- Berkeley, California, USA
- Educação
- Beverly Hills High School, Beverly Hills, California, USA
California Institute of Technology
Princeton University - Ocupação
- mathematician
- Organizações
- University of Chicago
Columbia University
Yale University - Premiações
- Frank Nelson Cole Prize (1960
Prix Carrière (1967)
Humboldt Award (1984)
Leroy P. Steele Prize (1999)
Dylan Hixon '88 Prize for Teaching in the Sciences (2004)
National Academy of Sciences
Membros
Resenhas
Listas
You May Also Like
Associated Authors
Estatísticas
- Obras
- 61
- Membros
- 1,468
- Popularidade
- #17,499
- Avaliação
- 3.9
- Resenhas
- 7
- ISBNs
- 230
- Idiomas
- 7
- Favorito
- 1
I have reservations for recommending this book for Calculus II and beyond. Seeing second- and third-semester calculus topics listed in the table of contents raised my hopes for learning Calc II and III from Lang. Beginning with Taylor polynomials, however, Lang's calculus skipped explanations, became unnecessarily abstract when explaining relatively simple ideas, and yet did not cover the operations I needed in enough depth. This text was not sufficient for learning the calculus of vectors and volume integration.
If you understand pre-calculus and trigonometry, go with this text to learn derivative and integral calculus. Go elsewhere for series, vectors, and multivariable functions.… (mais)