Ebook Download Schaum's Outline of Differential Geometry (Schaum's), by Martin Lipschutz
This is why we suggest you to consistently see this resource when you need such book Schaum's Outline Of Differential Geometry (Schaum's), By Martin Lipschutz, every book. By online, you could not getting the book establishment in your city. By this on-line collection, you could locate guide that you actually wish to check out after for long time. This Schaum's Outline Of Differential Geometry (Schaum's), By Martin Lipschutz, as one of the advised readings, oftens remain in soft documents, as all of book collections here. So, you might also not await couple of days later on to receive and also read guide Schaum's Outline Of Differential Geometry (Schaum's), By Martin Lipschutz.
Schaum's Outline of Differential Geometry (Schaum's), by Martin Lipschutz
Ebook Download Schaum's Outline of Differential Geometry (Schaum's), by Martin Lipschutz
Schaum's Outline Of Differential Geometry (Schaum's), By Martin Lipschutz. Pleased reading! This is just what we intend to say to you which love reading so a lot. Just what regarding you that declare that reading are only commitment? Don't bother, reviewing routine ought to be started from some particular factors. Among them is checking out by commitment. As exactly what we desire to provide right here, guide qualified Schaum's Outline Of Differential Geometry (Schaum's), By Martin Lipschutz is not type of required publication. You can appreciate this publication Schaum's Outline Of Differential Geometry (Schaum's), By Martin Lipschutz to check out.
The method to obtain this book Schaum's Outline Of Differential Geometry (Schaum's), By Martin Lipschutz is quite easy. You may not go for some places and spend the moment to just discover guide Schaum's Outline Of Differential Geometry (Schaum's), By Martin Lipschutz In fact, you might not always obtain the book as you agree. However below, just by search and find Schaum's Outline Of Differential Geometry (Schaum's), By Martin Lipschutz, you could obtain the lists of guides that you actually expect. In some cases, there are many publications that are revealed. Those publications certainly will impress you as this Schaum's Outline Of Differential Geometry (Schaum's), By Martin Lipschutz collection.
Are you thinking about mainly books Schaum's Outline Of Differential Geometry (Schaum's), By Martin Lipschutz If you are still puzzled on which of guide Schaum's Outline Of Differential Geometry (Schaum's), By Martin Lipschutz that should be bought, it is your time to not this site to seek. Today, you will require this Schaum's Outline Of Differential Geometry (Schaum's), By Martin Lipschutz as the most referred book and most needed book as sources, in other time, you can enjoy for a few other books. It will certainly depend upon your ready demands. However, we consistently suggest that books Schaum's Outline Of Differential Geometry (Schaum's), By Martin Lipschutz can be a terrific infestation for your life.
Also we talk about the books Schaum's Outline Of Differential Geometry (Schaum's), By Martin Lipschutz; you might not discover the published books here. A lot of collections are offered in soft data. It will exactly provide you more benefits. Why? The very first is that you may not have to bring the book anywhere by satisfying the bag with this Schaum's Outline Of Differential Geometry (Schaum's), By Martin Lipschutz It is for the book is in soft data, so you can save it in device. Then, you can open up the device everywhere and check out the book properly. Those are some couple of benefits that can be got. So, take all benefits of getting this soft data publication Schaum's Outline Of Differential Geometry (Schaum's), By Martin Lipschutz in this website by downloading in link supplied.
Confusing Textbooks? Missed Lectures? Not Enough Time?
Fortunately for you, there's Schaum's Outlines. More than 40 million students have trusted Schaum's to help them succeed in the classroom and on exams. Schaum's is the key to faster learning and higher grades in every subject. Each Outline presents all the essential course information in an easy-to-follow, topic-by-topic format. You also get hundreds of examples, solved problems, and practice exercises to test your skills.
This Schaum's Outline gives you
- Practice problems with full explanations that reinforce knowledge
- Coverage of the most up-to-date developments in your course field
- In-depth review of practices and applications
Fully compatible with your classroom text, Schaum's highlights all the important facts you need to know. Use Schaum's to shorten your study time-and get your best test scores!
Schaum's Outlines-Problem Solved.
- Sales Rank: #386523 in Books
- Brand: Lipschutz
- Published on: 1969-06-01
- Original language: English
- Number of items: 1
- Dimensions: 10.90" h x .48" w x 8.30" l, 1.40 pounds
- Binding: Paperback
- 288 pages
About the Author
McGraw-Hill authors represent the leading experts in their fields and are dedicated to improving the lives, careers, and interests of readers worldwide
Most helpful customer reviews
23 of 24 people found the following review helpful.
Good as a basic textbook and a source of solve problems
By calvinnme
This book is intended to assist upper level undergraduate and graduate students in their understanding of differential geometry, which is the study of geometry using calculus. Usually students study differential geometry in reference to its use in relativity. I personally have a rather oddball application for the subject - modeling of curved geometry for computer graphics applications. The fundamental concepts are presented for curves and surfaces in three-dimensional Euclidean space to add to the intuitive nature of the material.
The book presumes very little in the way of background and thus starts out with the basic theory of vectors and vector calculus of a single variable in the first two chapters. The following three chapters discuss the concept and theory of curves in three dimensions including selected topics in the theory of contact.
Great care is given to the definition of a surface so that the reader has a firm foundation in preparation for further study in modern differential geometry. Thus, there is some background material in analysis and in point set topology in Euclidean spaces presented in chapters 6 and 7. The definition of a surface is detailed in chapter eight. Chapters 9 and 10 are devoted to the theory of the non-intrinsic geometry of a surface. This includes an introduction to tensor methods and selected topics in the global geometry of surfaces. The last chapter of the outline presents the basic theory of the intrinsic geometry of surfaces in three-dimensional Euclidean space.
Exercises are primarily in the form of proofs, and there are plenty of worked examples. Since the examples are kept to no more than three dimensions, the outline contains plenty of good instructive diagrams that illustrate key concepts. This Schaum's outline has quite a bit of instruction in it past the bare required minimum, but you might still want a good primary textbook. My personal favorite is Pressley's "Elementary Differential Geometry". Overall I find this to be a very good outline and source of solved problems on the subject and I highly recommend it.
12 of 13 people found the following review helpful.
A practical elementary introduction to classical differential geometry
By lim_bus
Many years after its publication, this book continues to be a valuable introduction to the differential geometry (DG) of curves and surfaces in the euclidean 3-dimensional space R^3. The text is clear and suitable for self study, since each chapter combines a serious bulk of theory and many solved exercises, as well as some unsolved problems. The work starts reviewing much of the differential calculus needed. Then, it deals with curves, defining curvature and torsion, and proving the Frenet-Serret equations. It is shown that every regular curve is detrmined by its curvature and torsion (up to a rigid motion). Many interesting problems on curves illustrate the theory. But little attention is given to plane curves and no global property of curves is given (what is quite understandable, since they are hard to prove). The book continues with surfaces, defining parametrizations, atlas, the tangent plane and the differential of a map of surfaces. Then, we find an excellent introductory exposition of curvature lines and assymptotic lines (including Meusnier, Euler, Rodrigues and Beltrami-Enneper theorems) as well as geodesic curvature, geodesic lines and Gauss curvature. The so called fundamental existence and unicity theorems for curves and surfaces in R^3 are stated and proved, as well as Gauss Theorema Egregium. However, there is no mention of parallel transport (you can find this in Stoker Differential Geometry (Wiley Classics Library), in Goetz Introduction to Differential Geometry (Addison-Wesley Series in Mathematics), in Millman-Parker Elements of Differential Geometry's, in do Carmo's Differential Geometry of Curves and Surfaces or in Klingenberg's A Course in Differential Geometry (Graduate Texts in Mathematics), all of them introductory books on DG too. The book also treats the simplest global properties of surfaces: (1) orientability (mildly presented), (2) Liebmann's theorem characterising compact connected surfaces of constant curvature in R^3 as spheres ( clearly proved, without assuming its orientabilty), (3) Gauss-Bonnet theorem, proved in a rather sketchy way, but well illustrated in some exercises, which clarify its meaning and difficulty. In general, many theoretical properties are proved as exercises. Practical questions are easy or not too hard to solve. If you really don't know the subject, this book is a perfect start, alone or combined with those previously cited works, or with Struik's classical Lectures on Classical Differential Geometry: Second Edition, Oprea's Differential Geometry and its Applications (Classroom Resource Materials) (Mathematical Association of America Textbooks), or Montiel-Ros' Curves and Surfaces (Graduate Studies in Mathematics). Other problem books on the DG of curves and surfaces are rare. I will mention (1) Fedenko's (Mir Editions, now re-edited by USSR (sic!) editions-Moscow) (similar to M. Lipschutz's level, but much less detailed and with no theory). (2) Mishchenko-Solovyev-Fomenko (Problems in DG and Topology, Mir- Moscow).
14 of 16 people found the following review helpful.
Slightly Subpar for Mathematical Topics in the Schaum Outline Series
By Herbert L Calhoun
While the few solved problems have been carefully selected, and the topics covered continue to reflect Martin Lipschultz normal high standards of exposition, overall this volume is a sub par effort for topics in this series.
The problem lies with the progression of topics, and the erratic treatment -- both of which seem to lack rhyme or reason and leaves the reader with no sense of continuity or cohesion to the substance: Why not, for instance, have "vectors" and "vector functions of a real variable," followed by "vector functions of a vector variable?" And why throw topology right into the middle of this mix? Was it only to get to the idea of Homeomorphisms? If so, should this not have been done much earlier on in the book, maybe even as early as the very first chapter, providing a smoother transition to vector functions of higher mathematical forms? Or better yet, perhaps the author should have merely mentioned the importance of elementary topology, in passing, and then referred the reader to an introductory topology textbook, or as a last resort, he could have added topology as an appendix? But not just toss it in the middle unexpectedly without explanation in an almost completely disconnected fashion. This smattering of topology just seemed so much out of place here. And in any case, it surely was insufficient to tie down the concepts needed to build the necessary bridge between topology and differential geometry. Yes, it did help in understanding the parametric representations of surfaces, but the reader still "was on his own" and had to hustle mightily to make the intended connections.
As well, throughout the book, the lurching back and forth leaves the reader without any sense of coherence on which to build confidence in either the theory of these many complex topics, or problem-solving in the field of differential geometry, more generally. Thus I would argue at the very least that this volume should be relabeled "Selected Topics in Differential Geometry," or better yet "Eclectic Topics in Differential Geometry.'
Its real merit is as a supplement only: neither as a text, nor as a robust basis for developing skills beyond the basics for solving problems in Differential Geometry.
Still, since there is so little basic material available in the field, this remains a useful, even if not an entirely valuable, resource. Three stars.
Schaum's Outline of Differential Geometry (Schaum's), by Martin Lipschutz PDF
Schaum's Outline of Differential Geometry (Schaum's), by Martin Lipschutz EPub
Schaum's Outline of Differential Geometry (Schaum's), by Martin Lipschutz Doc
Schaum's Outline of Differential Geometry (Schaum's), by Martin Lipschutz iBooks
Schaum's Outline of Differential Geometry (Schaum's), by Martin Lipschutz rtf
Schaum's Outline of Differential Geometry (Schaum's), by Martin Lipschutz Mobipocket
Schaum's Outline of Differential Geometry (Schaum's), by Martin Lipschutz Kindle
