Nhóm Lie ma trận, đại số Lie ma trận và nhập môn lý thuyết biểu diễn :

Codi QR

Nhóm Lie ma trận, đại số Lie ma trận và nhập môn lý thuyết biểu diễn : Luận văn thạc sĩ Toán học. Chuyên ngành: Đại số và Lý thuyết số

Trình bày các khái niệm cùng các kết quả cơ bản về nhóm Lie, đại số Lie và lý thuyết biểu diễn theo cách tiếp cận từ các ma trận

Guardat en:

Dades bibliogràfiques
Autor principal:	Lê, Hồng Lĩnh
Format:	Llibre
Idioma:	Undetermined
Publicat:	Cần Thơ Trường Đại học Cần Thơ 2010
Matèries:	Matrix groups,Lie groups,Nhóm ma trận,Nhóm Lie
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

Nhóm Lie ma trận và đại số Lie tương ứng
per: Lê, Bùi Đức Hiếu
Publicat: (2018)

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

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)

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

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

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

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

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

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

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

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

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)

Nhóm ma trận :
per: Phạm, Ngọc Sang
Publicat: (2010)

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

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

Phân lớp các đại số Lie thực ba chiều
per: Hoàng, Thị Việt Trinh
Publicat: (2020)

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

Nhóm Lie tuyến tính và ánh xạ Exponent
per: Đỗ Thị Nguyệt Ánh
Publicat: (2011)

Graduate studies in mathematics.
per: Kirillov, A. A. 1936-
Publicat: (2004)

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

Introduction to foliations and Lie groupoids
per: Moerdijk, Ieke
Publicat: (2003)

Combinational methods :
per: Milkhalev, Alexander A.
Publicat: (2004)

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

Theory of Transformation Groups I
per: Lie, Sophus, et al.
Publicat: (2015)

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

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

Biểu diễn ma trận và đặc trưng của nhóm đối xứng
per: Nguyễn, Thị Lệ Hiền
Publicat: (2014)

The structure of connes' C* - Algebras associated to asubclass of MD5-Groups /
per: Le Anh Vu.

Generalized Lorenz-Mie Theories
per: Gouesbet, Gérard, et al.
Publicat: (2020)

Operational Symmetries. 1st ed. 2017
per: Saller, Heinrich
Publicat: (2020)

SCA nhóm con trong nhóm hữu hạn :
per: Huỳnh, Bảo Toàn
Publicat: (2009)

Nhóm con C-bù trong nhóm hữu hạn :
per: Nguyễn, Tấn Đạt
Publicat: (2009)

Nhóm Qp :
per: Phạm, Mỹ Hạnh
Publicat: (2009)

Nhóm Qp :
per: Nguyễn, Phước Hòa
Publicat: (2009)

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

Nhóm cộng các số hữu tỉ :
per: Trần, Phong Sương
Publicat: (2009)

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

Lý thuyết nhóm :
per: Nguyễn, Ngọc Giao
Publicat: (1999)

Lý thuyết nhóm :
per: Nguyễn, Ngọc Giao
Publicat: (1999)