This course covers both the basic theory and applications of Vector Calculus. In the first week we learn about scalar and vector fields, in the second week about differentiating fields, in the third week about multidimensional integration and curvilinear coordinate systems. The fourth week covers line and surface integrals, and the fifth week covers the fundamental theorems of vector calculus, including the gradient theorem, the divergence theorem and Stokes’ theorem. These theorems are needed in core engineering subjects such as Electromagnetism and Fluid Mechanics.
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- 5 stars83.36%
- 4 stars14.44%
- 3 stars1.13%
- 2 stars0.64%
- 1 star0.40%
來自VECTOR CALCULUS FOR ENGINEERS的熱門評論
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!
It was great, the professor did a great job in explanation, but at the same time, he didn't explain further with examples for some topics which made it really challenging for me to understand.
excellent videos; good problems; unusual to get a series of high quality notes to download. I found the final section demanding and I will need to review this section.
Thanks Prof. Chasnov for this course, which I truly enjoyed.
Great videos, and very handy PDF file with the Lecture Notes.
Much appreciated at this side of the screen.
關於 Mathematics for Engineers 專項課程
This specialization was developed for engineering students to self-study engineering mathematics. We expect students are already familiar with single variable calculus and computer programming. Students will learn matrix algebra, differential equations, vector calculus and numerical methods. MATLAB programming will be taught. Watch the promotional video!