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Linear Algebra

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Introduction
Overview

The content of the course consists of polynomials, linear spaces and linear transformations. This course will train the students with mathematical thinkings and the preliminary ability for solving practical problems.

Other Names
Advanced Algebra
Field of Study

Mathematics

数学源自于古希腊语,是研究数量、结构、变化以及空间模型等概念的一门学科。透过抽象化和逻辑推理的使用,由计数、计算、量度和对物体形状及运动的观察中产生。数学的基本要素是:逻辑和直观、分析和推理、共性和个性。

Related Field of Studies

Mathematics

Statistics

Biological / Biomedical Science

Physics

Computer Science

Computer Engineering

Chemistry

Chemical Engineering

Environmental Science

Environmental Engineering

Psychology

Economics

Finance

Biomedical/Bioengineering

Accounting

Marketing

International Business

Information Systems

Human Resource Management

Business Administration

Supply Chain and Logistics

Electrical Engineering

Materials Science and Engineering

Urban Planning

Aerospace / Aeronautical / Astronautical Science and Engineering

Industrial Engineering

Nuclear Engineering

Mechanical Engineering

Financial Engineering

Civil Engineering

Management Science and Engineering

Public Management

Operations Management

Strategic Management

Entrepreneurship and Strategy

Actuarial Sciences

Pharmaceutical Sciences

Biological Agricultural Engineering

Biostatistics

Geophysics

Business Analytics

Food Science and Technology

Plant Science

Software Engineering

Electronic Engineering

Atmospheric Science

Data Science

Misconceptions
Analysis of Similar Courses
线性代数与高等代数有何异同 本质上,两者的内容是一致的,只不过根据不同的需求稍作增加和删除,从而造就了高等代数和线性代数。具体而言,高等代数基本只是数学专业的学生和一些特殊专业(例如什么实验班之类的经济、物理专业等)会学习的知识,它从内容上和难度上都要多于线性代...
Common Misconceptions
有人认为本科期间所学的数学基础课没什么用,怎么看待这种看法? 对于大部分专业来说,所谓的数学基础课无非就是  微积分和线性代数,再加上 概率和统计吧。 这些课肯定有些实际意义,不然系里排课干嘛要求你学呢? high-level去讲,这些课会锻炼你的逻辑思维能力,或者说讲道理的能力,或者说按照12...
Course Map
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Key Words
First Impressions

行列式

矩阵

向量

方程组

Hot Topics

矩阵 : 矩阵是一个按照长方阵列排列的复数或实数集合.矩阵的基本运算包括矩阵的加法,减法,数乘,转置,共轭和共轭转置.

线性方程组 : 线性方程组是各个方程关于未知量均为一次的方程组(例如2元1次方程组)

线性映射 : 线性映射是从一个向量空间到另一个向量空间的映射且保持加法运算和数量乘法运算。线性映射总是把线性子空间变为线性子空间,但是维数可能降低。而线性变换是线性空间到其自身的线性映射。

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