此參考說明所註明的目錄。請向該機構確認當前課程供給與適用於你入學的條件。
課程說明
對稱群、矩陣表示與應用 對稱群、其不變量與矩陣表示。置換群、旋轉群。離散與連續群由線性變換（矩陣）表示。群表示的一般性質與構造。特定群的表示。Lie 群與 Lie 代數。在數學與理論物理各領域之應用。先修科目：MATH 2P12 或得授課教師許可。注意：本課程可能以多種授課方式提供。授課方式將列於學期課表。 *
先修條件
- 先修科目：MATH 2P12 或授課教師許可。
條件與方式
- 先修科目：MATH 2P12 或授課教師許可。
- 注意：此課程可能以多種授課方式開設。授課方式將在適用學期的學術時刻表中列出。*
原文參考文本
Symmetry Groups, Matrix Representations and Applications Symmetry groups, their invariants and matrix representations. Permutation groups, rotation groups. Representations of discrete and continuous groups by linear transformations (matrices). General properties and constructions of group representations. Representations of specific groups. Lie groups and Lie algebras. Applications in various areas of Mathematics and Theoretical Physics . Prerequisite(s): MATH 2P12 or permission of the instructor. Note: this course may be offered in multiple modes of delivery. The method of delivery will be listed on the academic timetable, in the applicable term. *
- Prerequisite(s): MATH 2P12 or permission of the instructor.
- Note: this course may be offered in multiple modes of delivery. The method of delivery will be listed on the academic timetable, in the applicable term. *
來源與參考
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來源參考 : https://brocku.ca/webcal/2024/undergrad/math.html