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学生对 The Hong Kong University of Science and Technology 提供的 Vector Calculus for Engineers 的评价和反馈

4.8
1,405 个评分

课程概述

This course covers both the theoretical foundations and practical applications of Vector Calculus. During the first week, students will learn about scalar and vector fields. In the second week, they will differentiate fields. The third week focuses on multidimensional integration and curvilinear coordinate systems. Line and surface integrals are covered in the fourth week, while the fifth week explores the fundamental theorems of vector calculus, including the gradient theorem, the divergence theorem, and Stokes' theorem. These theorems are essential for subjects in engineering such as Electromagnetism and Fluid Mechanics. Note that this course may also be referred to as Multivariable or Multivariate Calculus or Calculus 3 at some universities. A prerequisite for this course is two semesters of single-variable calculus (differentiation and integration). The course includes 53 concise lecture videos, each followed by a few problems to solve. After each major topic, there is a short practice quiz. At the end of each week, there is an assessed quiz. Solutions to the problems and practice quizzes can be found in the instructor-provided lecture notes. Download the lecture notes from the link https://www.math.hkust.edu.hk/~machas/vector-calculus-for-engineers.pdf Watch the promotional video from the link https://youtu.be/qUseabHb6Vk...

热门审阅

SM

May 24, 2020

The course was very systematically designed. It gave us practice problems once the concept is covered. But 4th module was a bit tough. The professor taught it excellently.

SL

May 26, 2021

Well taught, high-paced. It needs effort to understand the material but there is nothing wrong with that. Much clearer than in my first degree, which was many years ago!

筛选依据:

176 - Vector Calculus for Engineers 的 200 个评论(共 387 个)

创建者 Adans I M

May 21, 2021

This course its magnific for everyone. I thanks for all. Note ten!!!

创建者 Weiqi L

Jan 17, 2020

The content is not too difficult and very useful for self-learning.

创建者 MUTHUKUMAR P

Aug 8, 2020

Very useful for learners, Thank you Professor for nice explanation

创建者 Dipti S

Aug 25, 2020

Very nice course. The way of introducing concept is really good.

创建者 RYALA R R

May 17, 2020

The course is really awesome,I learnt a lot through this course

创建者 Nwakuche A O

Jun 30, 2020

It was a good and nice platform and I really enjoyed d classes

创建者 Joc C T

Oct 1, 2022

Awesome course, well explained and taught with enthusiasm :)

创建者 Ivan J A M

Oct 27, 2020

escelente curso, una material que ayuda a entender demasiado

创建者 Shashi K R R

May 1, 2020

Excellent course. Problems was unbelievable. Worthy course.

创建者 Felipe P d S

Apr 14, 2020

This is a very good introductory course. Thank you so much.

创建者 Sanjeewa K

Jul 28, 2020

Wonderful module. Thanks million Prof.Jeffrey R. Chasnov

创建者 LanxiZhang

Sep 24, 2021

useful course,I've learned a lot, thank you very much!

创建者 RAJAT A

Jul 11, 2021

The course was very helpful and taught in a great way!

创建者 Gary W

Jun 8, 2021

Very good explanations. I especially liked the videos.

创建者 Anjankumar S

Sep 21, 2020

Loved it! Great course to brush up my vector calculus!

创建者 Nawaf A

Jun 27, 2021

it would be great if there are more practice problems

创建者 Alex K

Jun 13, 2020

Great course. A nice introduction for vector calculus

创建者 Luciano F G L

Dec 27, 2021

Great course, well made, easy going, well explained!

创建者 Folarin S O

Jul 30, 2020

This was a great course; I learned a lot, thank you.

创建者 Enrique A

Oct 14, 2020

Mil Gracias Maestro Jeffrey, Mil gracias Coursera.

创建者 Anjan M

Jun 29, 2020

Very Concise and to the point, great for revision.

创建者 Susan H M

Apr 30, 2020

Lecture videos and notes are very well-structured.

创建者 Aries Q

Dec 12, 2020

no more to say, this course is the best of all!!!

创建者 AVADHANULA L K S 2

Aug 4, 2021

It was such a helpful course. Thankyou Coursera!

创建者 Jose-Alberto S

Aug 13, 2022

Another great overview course, well explained.