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.
Ce cours fait partie de la Spécialisation Mathematics for Engineers
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A course in single variable calculus
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Essayez Coursera pour les affairesCe que vous allez apprendre
Vectors, the dot product and cross product
The gradient, divergence, curl, and Laplacian
Multivariable integration, polar, cylindrical and spherical coordinates
Line integrals, surface integrals, the gradient theorem, the divergence theorem and Stokes' theorem
A course in single variable calculus
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Essayez Coursera pour les affairesProgramme de cours : ce que vous apprendrez dans ce cours
Vectors
Differentiation
Integration and Curvilinear Coordinates
Line and Surface Integrals
Avis
- 5 stars83,35 %
- 4 stars14,50 %
- 3 stars1,10 %
- 2 stars0,63 %
- 1 star0,39 %
Meilleurs avis pour VECTOR CALCULUS FOR ENGINEERS
Excellent course for reviewing undergraduate vector calculus, including gradient, divergence, curl and Laplacian, all the way to Stokes' Theorem and Maxwell's Equations.
I understood many useful concepts in this course, along with the applications was great piece !
Feels like filled with super power of calculus after completing this course ...
Great course, with challenging but motivating problems and explanations. I had to rework the problems by myself, and by the end of the course, I could see everything come together
This course is very well organized and well explained. I am very much thankful to Prof Jeffrey R. Chasnov for his fruitful videos which help us to update our knowledge in this area.
À propos du Spécialisation Mathematics for Engineers

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