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AMS Chelsea Verlagsser.: Geometrie und Phantasie von S. Cohn-Vossen und

South Saxon Books
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    Artikelzustand
    Sehr gut: Buch, das nicht neu aussieht und gelesen wurde, sich aber in einem hervorragenden Zustand ...
    ISBN
    9780821819982
    Subject Area
    Mathematics
    Publication Name
    Geometry and the Imagination
    Publisher
    American Mathematical Society
    Item Length
    9.1 in
    Subject
    Geometry / General
    Publication Year
    1999
    Series
    Ams Chelsea Publishing Ser.
    Type
    Textbook
    Format
    Hardcover
    Language
    English
    Author
    David Hilbert, S. Cohn-Vossen
    Item Weight
    23.2 Oz
    Item Width
    5.9 in
    Number of Pages
    357 Pages

    Über dieses Produkt

    Product Identifiers

    Publisher
    American Mathematical Society
    ISBN-10
    0821819984
    ISBN-13
    9780821819982
    eBay Product ID (ePID)
    920274

    Product Key Features

    Number of Pages
    357 Pages
    Publication Name
    Geometry and the Imagination
    Language
    English
    Subject
    Geometry / General
    Publication Year
    1999
    Type
    Textbook
    Author
    David Hilbert, S. Cohn-Vossen
    Subject Area
    Mathematics
    Series
    Ams Chelsea Publishing Ser.
    Format
    Hardcover

    Dimensions

    Item Weight
    23.2 Oz
    Item Length
    9.1 in
    Item Width
    5.9 in

    Additional Product Features

    Edition Number
    2
    Intended Audience
    College Audience
    LCCN
    99-015535
    Dewey Edition
    21
    Series Volume Number
    87
    Illustrated
    Yes
    Dewey Decimal
    516.9
    Original Language
    German
    Table Of Content
    The simplest curves and surfaces; Regular systems of points; Projective configurations; Differential geometry; Kinematics; Topology; Index.
    Synopsis
    Suitable for beginners and experienced mathematicians, this book begins with examples of the simplest curves and surfaces, including thread constructions of certain quadrics and other surfaces. It offers a discussion of linkages and the geometry of configurations of points and rods that are connected and, perhaps, constrained in some way., This remarkable book endures as a true masterpiece of mathematical exposition. The book is overflowing with mathematical ideas, which are always explained clearly and elegantly, and above all, with penetrating insight. It is a joy to read, both for beginners and experienced mathematicians. Geometry and the Imagination is full of interesting facts, many of which you wish you had known before. The book begins with examples of the simplest curves and surfaces, including thread constructions of certain quadrics and other surfaces. The chapter on regular systems of points leads to the crystallographic groups and the regular polyhedra in $\mathbb{R}^3$. In this chapter, they also discuss plane lattices. By considering unit lattices, and throwing in a small amount of number theory when necessary, they effortlessly derive Leibniz's series: $\pi/4 = 1 - 1/3 + 1/5 - 1/7 + - \ldots$. In the section on lattices in three and more dimensions, the authors consider sphere-packing problems, including the famous Kepler problem. One of the most remarkable chapters is ''Projective Configurations''. In a short introductory section, Hilbert and Cohn-Vossen give perhaps the most concise and lucid description of why a general geometer would care about projective geometry and why such an ostensibly plain setup is truly rich in structure and ideas. The chapter on kinematics includes a nice discussion of linkages and the geometry of configurations of points and rods that are connected and, perhaps, constrained in some way. This topic in geometry has become increasingly important in recent times, especially in applications to robotics. This is another example of a simple situation that leads to a rich geometry. It would be hard to overestimate the continuing influence Hilbert-Cohn-Vossen's book has had on mathematicians of this century. It surely belongs in the pantheon of great mathematics books., This remarkable book has endured as a true masterpiece of mathematical expostion. There are few mathematics books that are still so widely read and continue to have so much to offer-even after more than half a century has passed! The book is overflowing with mathematical ideas, which are always explained clearly and elegantly, and above all, with penetrating insight. It is a joy to read, both for beginners and experienced mathematicians. "Hilbert and Cohn-Vossen" is full of interesting facts, many of which you wish you had known before. It's also likely that you have heard those facts before, but surely wondered where they could be found. The book begins with examples of the simplest curves and surfaces, including thread constructions of certain quadrics and other surfaces. The chapter on regular systems of points leads to the crystallographic groups and the regular polyhedra in $\Bbb{R}3$ In this chapter, they also discuss plane lattices. By considering unit lattices, and throwing in a small amount of number theory when necessary, they effortlessly derive Leibniz's series: $\pi/4 = 1 - 1/3 + 1/5 - 1/7 + - \ldots$. In the section on lattices in three and more dimensions, the authors consider sphere-packing problems, including the famous Kepler problem. One of the most remarkable chapters is "Projective Configurations". In a short introductory section, Hilbert and Cohn-Vossen give perhaps the most concise and lucid description of why a general geometer would care about projective geometry and why such an ostensibly plain setup is truly rich in structure and ideas. Here, we see regular polyhedra again, from a different perspective. One of the high points of the chapter is the discussion of Schlafli's Double-Six, which leads to the description of the 27 lines on the general smooth cubic surface. As is true throughout the book, the magnificent drawings in this chapter immeasurably help the reader. A particularly intriguing section in the chapter on differential geometry is Eleven Properties of the Sphere. Which eleven properties of such a ubiquitous mathematical object caught their discerning eye and why? Many mathematicians are familiar with the plaster models of surfaces found in many mathematics departments. The book includes pictures of some of the models that are found in the Göttingen collection. Furthermore, the mysterious lines that mark these surfaces are finally explained! The chapter on kinematics includes a nice discussion of linkages and the geometry of configurations of points and rods that are connected and, perhaps, constrained in some way. This topic in geometry has become increasingly important in recent times, especially in applications to robotics. This is another example of a simple situation that leads to a rich geometry. It would be hard to overestimate the continuing influence Hilbert-Cohn-Vossen's book has had on mathematicians of this century. It surely belongs in the "pantheon" of great mathematics books.
    LC Classification Number
    QA685.H515 1999

    Artikelbeschreibung des Verkäufers

    South Saxon Books

    South Saxon Books

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