Good book about Vector Calculus?

AI Thread Summary
The discussion centers on finding accessible resources for studying Vector Calculus, particularly for understanding Coordinate Transformation. The recommended book, "Div, Grad, Curl and all That" by H.M. Schey, is suggested as a more intuitive alternative to the complex "Mathematical Methods for Physicists" by Arfken. The user seeks clarity on topics like finding a new basis, normalized basis, displacement, gradient, and volume in transformed coordinates. Additional recommendations for resources are welcomed to aid in their studies. Overall, the focus is on identifying easier-to-understand materials for mastering Vector Calculus concepts.
cristina89
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I'm studying Vector Calculus right now, and I'll have a test about Coordinate Transformation soon. But the book my teacher recommended (Mathematical Methods for Physicists - Arfken) is way too hard to understand this subject. Does anyone know any good material about this that I can find on internet?

Thank you.
 
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cristina89 said:
I'm studying Vector Calculus right now, and I'll have a test about Coordinate Transformation soon. But the book my teacher recommended (Mathematical Methods for Physicists - Arfken) is way too hard to understand this subject. Does anyone know any good material about this that I can find on internet?

Thank you.

Hey cristina89 and welcome to the forums.

For something more intuitive I would recommend the book "Div, Grad, Curl and all That". If you are at a university I think your library should have this book.

Div, grad, curl, and all that : an informal text on vector calculus / H.M. Schey
Published New York : W.W. Norton, c1992

Not sure if there are newer versions, but this one definitely exists.
 
chiro said:
Hey cristina89 and welcome to the forums.

For something more intuitive I would recommend the book "Div, Grad, Curl and all That". If you are at a university I think your library should have this book.

Div, grad, curl, and all that : an informal text on vector calculus / H.M. Schey
Published New York : W.W. Norton, c1992

Not sure if there are newer versions, but this one definitely exists.

Thank you so much! I'll try to find this book tomorrow.

I just need to have an idea of how, given a transformation, I find a new basis, a normalized basis, the displacement, gradient, the volume in the new basis... This kind of thing.

If anyone else knows any other book, please tell me, it would help me a lot (:
 
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