Introduction to foliations and Lie groupoids

Codi QR

Introduction to foliations and Lie groupoids

Based on a graduate course taught at Utrecht University, this book provides a short introduction to the theory of Foliations and Lie Groupoids to students who have already taken a first course in differential geometry. Ieke Moerdijk and Janez Mrcun include detailed references to enable students to f...

Descripció completa

Guardat en:

Dades bibliogràfiques
Autor principal:	Moerdijk, Ieke
Format:	Llibre
Idioma:	Undetermined
Publicat:	Cambridge, U.K.,New York Cambridge University Press 2003
Matèries:	Foliations (Mathematics),Lie groupoids,Toán đại
Etiquetes:	Afegir etiqueta Sense etiquetes, Sigues el primer a etiquetar aquest registre!

Thư viện lưu trữ:	Trung tâm Học liệu Trường Đại học Cần Thơ

Ítems similars

Groupoids and the integration of Lie algebroids /
per: Nistor, Victor.

Ends of leaves of Lie foliations /
per: Hector, Gilbert.

Birational Geometry of Foliations
per: Brunella, Marco
Publicat: (2015)

On commutators of foliation preserving homeomorphisms /
per: Fukui, Kazuhiko.

On quasiconformal deformations of transversely holomorphic foliations /
per: Asuke, Taro.

Construction of K-stable foliations for two-dimensional dispersing billiards without eclipse /
per: Morita, Takehiko.

Lie algebras and Lie groups : 1964 lectures given at Harvard University /
per: Serre, Jean-Pierre, 1926-
Publicat: (1965)

Lie algebras and Lie groups : 1964 lectures given at Harvard University /
per: Serre, Jean Pierre
Publicat: (1965)

Introduction to lie groups and transformation groups.
per: Tondeur, Philippe.
Publicat: (1965)

Periodic leaves for diffeomorphisms preserving codimension one foliations /
per: Druck, Suely.

Introduction to the Theory of Lie Groups. 1st ed. 2017
per: Godement, Roger
Publicat: (2020)

Lie theory and its applications in physics V :
Publicat: (2004)

Lie groups
per: Rossmann, Wulf
Publicat: (2002)

Harmonic Analysis on Exponential Solvable Lie Groups
per: Fujiwara, Hidenori, et al.
Publicat: (2015)

Lectures on real semisimple Lie algebras and their representations
per: Onishchik, Arkady L.
Publicat: (2004)

Algèbres de Lie semi-simples complexes.
per: Serre, Jean-Pierre, 1926-
Publicat: (1966)

Foliated CR manifolds /
per: Dragomir, Sorin.

Complex hypersurface singularities with application in complex geometry, algebraic geometry and lie algebra /
per: Yau, Stephen S.-T
Publicat: (1993)

Invariance of the Godbillon-Vey class by C1-diffeomorphisms for higher codimensional foliations /
per: Asuke, Taro.

Nhập môn đại số Lie và lý thuyết biểu diễn :
per: Nguyễn, Văn Hiếu
Publicat: (2010)

Nhóm Lie ma trận, đại số Lie ma trận và nhập môn lý thuyết biểu diễn :
per: Lê, Hồng Lĩnh
Publicat: (2010)

On the global rigidity of split Anosov Rn-actions /
per: Matsumoto, Shigenori.

Applications of Lie groups to differential equations
per: Peter J Olver
Publicat: (1996)

Lie theory and its applications in physics V /
Publicat: (2000)

Tabellen zu den einfachen Lie Gruppen und ihren Darstellungen.
per: Tits, Jacques.
Publicat: (1967)

Báo cáo tổng kết đề tài khoa học và công nghệ cấp cơ sở. Mã số: CS2015.01.37 Phân loại đại số Lie toàn phương giải được đến 10-chiều
per: Nguyễn, Thị Mộng Tuyền
Publicat: (2017)

Realization of simple Lie algebras via Hall algebras of tame hereditary algebras /
per: Asashiba, Hideto.

Dimension theory of group C*-algebras of connected Lie groups of type I /
per: Sudo, Takahiro.

Một lớp mở rộng kép của một vài đại số Lie toàn phương giải được 7 chiều /

Representation Theory
per: Fulton, William, et al.
Publicat: (2020)

Feuilletages et topologie spectrale /
per: Bouacida, Ezzeddine.

On framed cobordism classes of classical Lie groups /
per: Minami, Haruo.

Bất biến của một lớp con các MD5-Đại số với ideal dẫn xuất giao hoán không quá ba chiều :
per: Lê, Thùy Trang
Publicat: (2009)

Toán tử Casimir của nhóm Unita SU(n) và ứng dụng trong Vật lý hạt nhân :
per: Trần, Quốc Bửu
Publicat: (2011)

An introduction to the uncertainty principle :
per: Thangavelu, Sundaram
Publicat: (2003)

A surgery formula for the discrete Godbillon-Vey invariant /
per: Hashiguchi, Norikazu.

Toán tử Casimir của nhóm Symplectic Sp(n) và ứng dụng trong vật lý hạt nhân :
per: Đặng, Văn Đựng
Publicat: (2011)

Metric Diffusion Along Foliations. 1st ed. 2017
per: Walczak, Szymon M.
Publicat: (2020)

On the structure of the group of Lipschitz homeomorphisms and its subgroups, II /
per: Abe, Kojun.

Lie Algebra in Particle Physics :
per: Georgi, Howard
Publicat: (1999)