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Where do I start with self learning linear algebra |
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| May12-12, 03:19 AM | #1 |
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Where do I start with self learning linear algebra
Hi. Im a physics major and Id probably go with mathematical/theoretical physics path.
Where do I start with self learning linear algebra? I'm good with proofs but I'm not comfortable with learning math without intuition or motivation behind the axioms. Still, I hate math without rigor (cookbook engineer math). I'm looking for an intro book for linear algebra. Thanks. May be my first exposure to pure math excluding intro to proofs. |
| May12-12, 06:39 AM | #2 |
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Try to get "linear algebra" by Serge Lang. It's an excellent book to study from.
Another good book is "linear algebra" by Friedberg, Insel and Spence. |
| May12-12, 08:04 AM | #3 |
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Very nice intuitive approach to algebra provides Meyer's Matrix Analysis and Applied Linear Algebra. It is great for intuition but as the title indicates, it is far from being a rigorous mathematical text.
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| May12-12, 10:32 AM | #4 |
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Where do I start with self learning linear algebra
Hi micromass. Which edition should I get?
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| May12-12, 10:37 AM | #5 |
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| May12-12, 11:01 AM | #6 |
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Thanks!! As I've said, this is my first exposure to pure math. Is it okay if I can't at first answer the exercises? That is, can I skip the hard exercises? This happened a lot in Spivak and I just gave up on the book. Kind of a downer.
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| May12-12, 11:13 AM | #7 |
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I'm no expert but... If I were to buy a textbook to self-study from, I would check a homework-help site like Cramster and see whether that book is covered. Since you won't have anyone to really help you with the problems, having Cramster go over problems step-by-step can help a lot.
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| May12-12, 11:34 AM | #8 |
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It's ok to skip the hard exercises, but you should try them nevertheless. Ask for help if you really can't do them. This forum has a lot of opportunities for help. |
| May12-12, 11:54 AM | #9 |
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Yes it was. I hope Lang's would be different. And its been a year since my first dreadful take on Spivak.
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| May12-12, 11:56 AM | #10 |
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| May12-12, 12:03 PM | #11 |
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Hey micro, since I've got your attention, I'd like to ask some more. I'm trying to get as good an education in math as I can cause its fun and exciting and I need it. I wouldn't be able to take any course in math (besides math methods, which isn't really math).
I've taken pre calc and methods single variable calculus. I'll be taking a course on DE on November. The class will consist only of physics majors - so It would probably be non-mathy. Right now my plan is to learn linear algebra and will relearn calculus with Spivak and then use Fleming of Spivak on Manifolds for several variable calculus. Would this be okay for a physics major self-learning math? Might be the case that all this math theory would be useless in physics. Still, I get the feeling that if I'd be using math, then, at least I should use it properly. |
| May12-12, 12:07 PM | #12 |
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Whether it is enough highly depends on what kind of physics you want to do. For example, if you want to study general relativity, then courses on topology and differential geometry would also help. If you want to study quantum mechanics rigorously, then courses on functional analysis would be good.
So if you know what kind of physics you want to do, only then can we say what math you need. |
| May12-12, 12:09 PM | #13 |
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Ugh, yes. I don't know anything about matrices and stuff. What a waste.. I found Lang to be quite entertaining. And the Mayer book is large.
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| May12-12, 12:11 PM | #14 |
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| May12-12, 12:12 PM | #15 |
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I mean, for now as an undergraduate, without any particular field in mind, i.e. the maths that all physics majors (who will probably go with theory) should know.
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| May12-12, 12:14 PM | #16 |
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Try to get hold of Boas "mathematics mathods in the physical sciences". It might be nonrigorous but it's an excellent book and contains everything a physics major should know. |
| May12-12, 12:25 PM | #17 |
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Okay, thanks, micromass. Guess I'll first study the Boas book to get a feel for the maths.
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