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)
2
11.
授课方式
Delivery Method
讲授
Lectures
习题/辅导/讨论
Tutorials
实验/实习
Lab/Practical
其它(请具体注明)
Other(Please specify)
总学时
Total
学时数
Credit Hours
32 32
12.
先修课程、其它学习要求
Pre-requisites or Other
Academic Requirements
数学分析 III(MA203a)(或数学分析精讲(MA213))
Mathematical Analysis III (MA203a) (or Real Analysis (MA213))
13.
后续课程、其它学习规划
Courses for which this course
is a pre-requisite
14.
其它要求修读本课程的学系
Cross-listing Dept.
数学系
教学大纲及教学日历 SYLLABUS
15.
教学目标 Course Objectives
本课程的目标受众是有相关背景和扎实基础的优秀本科生和研究生。课程目标是涵盖一些当代的计算数学问题,特别是与
科学计算、微分方程数值解、机器学习、计算流体力学等相关的基本数学问题和方法。
The targeted audience of this course is advanced well-prepared undergraduate students and graduate students. The
purpose is to cover a few contemporary computational mathematics issues, especially some fundamental mathematical
problems and methods related to scientific computing, numerical methods for differential equations, machine learning,
and computational fluid dynamics.
16.
预达学习成果 Learning Outcomes
预达学习成果: 掌握现代计算数学中的一些基本工具和方法。
Acquaintance with a few fundamental tools and methods in modern computational mathematics.
17.
课程内容及教学日历 (如授课语言以英文为主,则课程内容介绍可以用英文;如团队教学或模块教学,教学日历须注明
主讲人)
Course Contents (in Parts/Chapters/Sections/Weeks. Please notify name of instructor for course section(s), if
this is a team teaching or module course.)