### An Introduction to Linear Algebra (Dover Books on Mathematics)

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If I just wanted to get up to speed quickly so as to have a broad picture and then decide how to proceed further, this is it - it may even be enough for your immediate needs. To go further you must decide whether you want. Also, they are much cheaper than most. Stanley I Grossman's Elementary Linear Algebra and Strang's applications book, not his other, more theoretical book, are in this category too. Lang's book on LinAlg is short, easy to read and has everything you will need.

Of course, Strang's more theoretical book strikes a nice balance. Finally, don't overlook the Web - it has some really solid stuff not only on Wiki but on many other sites.

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In fact, once you've got to grips with Cliffs Notes and therefore have an idea of the main topics you can browse the Web and get masses of info on vector spaces, matrices, linear transformations very important for gaming, I would think , linear equations etc etc. Oh yes, what about books on computer graphics?

I don't have any titles look up Amazon but the books I've seen were full of stuff about manipulating vectors, for example, when "playing" with graphics images. No one mentions Terence Tao's course notes. I am a CS student, I benefited a lot from his notes. The style of Tao is similar to that of Linear algebra done right. Here is a list of books that are pretty good for linear algebra.

Some are graduate level while some are introductory. Sign up to join this community. The best answers are voted up and rise to the top. Home Questions Tags Users Unanswered. Where to start learning Linear Algebra?

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- Publisher Series: Dover Books on Mathematics.
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- Introduction to Linear Algebra and Differential Equations (Dover Books on Mathematics) (Paperback).
- Introduction to Linear Algebra (Dover Books on Mathematics)?

Asked 9 years ago. Active 3 years, 5 months ago. Viewed k times. I'm told that Linear Algebra is the best place to start.

## Linear Algebra (Dover Books on Mathematics) (Reprint) [Paperback]

Where should I go? Farlow , Daniel Fischer Apr 7 '15 at Many good questions generate some degree of opinion based on expert experience, but answers to this question will tend to be almost entirely based on opinions, rather than facts, references, or specific expertise. It's been really useful to me so far!

Unfortunately I can't give you any info about the edition or whatever because I only know about the italian ones. Artin's great if you already know some linear algebra and you're ready for a serious introduction to abstract algebra. But boy,that would be a really tough slog for a beginner,even a talented one. A much gentler book with a similar slant and which presents linear algebra from jump is E. Vinberg's "A Course In Algebra". I think both of you will find that book much easier and equally informative. I didn't find it that hard, and it was an invaluable source for my abstract algebra as you said and another linear algebra course I took.

They have a more practical and applied bent, and most of the people there come from a programming background such as yourself, though there are math and computer science phds that post there as well. You can do little projects on your own, ask questions, and pick up things as you need it. It's THE place to start.

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For a view towards applications though maybe not necessarily your applications and still elementary: B. Daniel: Applied Linear Algebra, Prentice-Hall, Linear algebra has two sides: one more "theoretical", the other one more "applied". Anyway, at a more advanced level in the "theoretical" side you can use: Greub, Werner H. Want to Read Currently Reading Read.

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## Linear Algebra (Dover Books on Mathematics) : Laura S Sharp :

Refresh and try again. Open Preview See a Problem? Details if other :. Thanks for telling us about the problem. Return to Book Page. Introduction to Linear Algebra stresses finite dimensional vector spaces and linear transformations. Intended for undergraduate majors in mathematics, applied mathematics, chemistry, and physics, the treatment's only prerequisite is a first course in calculus. Proofs are given in detail, and carefully chosen problems demonstrate the variety of situations in which these con Introduction to Linear Algebra stresses finite dimensional vector spaces and linear transformations.

Proofs are given in detail, and carefully chosen problems demonstrate the variety of situations in which these concepts arise. Click on each topic title to download the notes for that topic. To check out the grading and homework rules, click here.

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To see the test dates and topics, click here. To find a discussion of the homework assignments, click here. To find statements of attendance policy, academic integrity, how to compute your current grade, grade appeals, etc. Topics Click on each topic title to download the notes for that topic. You can access much nicer notes below.

Vectors in the three-dimensional space: Vectors and scalars, vector sum, multiplication by a scalar, dot product, cross product, triple product, line and plane in space, distance between points and lines and planes, sphere and cone. Orthogonal and non-orthogonal coordinate systems, basis. Complex numbers: Sum, product, absoulte value, representation in the plane, complex conjugate, absolute value, polar representation, De Moivre's formula, roots of unity, triangle inequality, complex exponential. Systems of linear equations: Gausian elimination, overdetermined and underdetermined systems.