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描述
应用代数 群论及其应用。专题包括模算术、对称群与二面体群、子群、循环群、置换群、群同构、伯恩赛德定理、陪集与拉格朗日定理、直积与密码学、正规子群与商群。讲座,每周3小时;实验/辅导,每周1小时。先修课程:MATH 2P12 或经授课教师许可。注:本课程可能通过多种授课方式开设。授课方式将在学期相关的学术时间表中列出。
先修课程
- 先修课程:MATH 2P12 或经授课教师许可。
条件与方式
- 先修课程:MATH 2P12 或经授课教师许可。
- 注:本课程可能以多种授课方式开设。授课方式将在适用学期的学术课程表中列出。
原文参考文本
Applied Algebra Group theory with applications. Topics include modular arithmetic, symmetry groups and the dihedral groups, subgroups, cyclic groups, permutation groups, group isomorphism, Burnside's theorem, cosets and Lagrange's theorem, direct products and cryptography, normal subgroups and factor groups. Lectures, 3 hours per week; lab/tutorial, 1 hour per week. 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.
来源与参考
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来源参考 : https://brocku.ca/webcal/2024/undergrad/math.html