Boltjansky (35 results)

Condition: Very Good. Former library copy. Pages intact with possible writing/highlighting. Binding strong with minor wear. Dust jackets/supplements may not be included. Includes library markings. Stock photo provided. Product includes identifying sticker. Better World Books: Buy Books. Do Good.

Hardcover. Condition: Good. No Jacket. 1st Edition. Octavo bound in paper-covered boards. Condition: ex-library copy with some obliterated library marks; minor wear; else good. 108 pages.

Paperback. Condition: Fine. Results and Problems in Combinatorial Geometry by Vladimir G. Boltjansky; Israel Gohberg. CUP Archive, 1985. 108pp. Language: English. Condition Notes.

Paperback. Condition: Fine. Paperback. Fine. All orders shipped securely in a bubble envelope or box/hard mailer.

Condition: New.

PAP. Condition: New. New Book. Shipped from UK. Established seller since 2000.

Condition: As New. Unread book in perfect condition.

Softcover. Condition: Very Good. No Jacket. First edition. 1st 1985. Very good condition. Card wraps. Most of the discussion is restricted to two and three-dimensional Euclidean spaces.so even the mathematically unsophisticated reader can grasp. Covers are unevenly faded to edges; a couple of grubby marks. Packaged with care and promptly dispatched.…

Softcover. Condition: Very Good. No Jacket. First edition. 1st 1985. Very good condition. Card wraps. Most of the discussion is restricted to two and three-dimensional Euclidean spaces.so even the mathematically unsophisticated reader can grasp. Covers are unevenly faded, especially to spine and edges. Packaged with care and promptly dispatched.…

PAP. Condition: New. New Book. Shipped from UK. Established seller since 2000.

Condition: New.

Paperback. Condition: New. In this short book, the authors discuss three types of problems from combinatorial geometry: Borsuk's partition problem, covering convex bodies by smaller homothetic bodies, and the illumination problem. They show how closely related these problems are to each other. The presentation is elementary, with no more than high-school mathematics and an interest in geometry required to follow the arguments. Most of the discussion is restricted to two- and three-dimensional Euclidean space, though sometimes more general results and problems are given. Thus even the mathematically unsophisticated reader can grasp some of the results of a branch of twentieth-century mathematics that has applications in such disciplines as mathematical programming, operations research and theoretical computer science. At the end of the book the authors have collected together a set of unsolved and partially solved problems that a sixth-form student should be able to understand and even attempt to solve.…

Paperback. Condition: New. In this short book, the authors discuss three types of problems from combinatorial geometry: Borsuk's partition problem, covering convex bodies by smaller homothetic bodies, and the illumination problem. They show how closely related these problems are to each other. The presentation is elementary, with no more than high-school mathematics and an interest in geometry required to follow the arguments. Most of the discussion is restricted to two- and three-dimensional Euclidean space, though sometimes more general results and problems are given. Thus even the mathematically unsophisticated reader can grasp some of the results of a branch of twentieth-century mathematics that has applications in such disciplines as mathematical programming, operations research and theoretical computer science. At the end of the book the authors have collected together a set of unsolved and partially solved problems that a sixth-form student should be able to understand and even attempt to solve.…

Paperback. Condition: new. Paperback. In this short book, the authors discuss three types of problems from combinatorial geometry: Borsuk's partition problem, covering convex bodies by smaller homothetic bodies, and the illumination problem. They show how closely related these problems are to each other. The presentation is elementary, with no more than high-school mathematics and an interest in geometry required to follow the arguments. Most of the discussion is restricted to two- and three-dimensional Euclidean space, though sometimes more general results and problems are given. Thus even the mathematically unsophisticated reader can grasp some of the results of a branch of twentieth-century mathematics that has applications in such disciplines as mathematical programming, operations research and theoretical computer science. At the end of the book the authors have collected together a set of unsolved and partially solved problems that a sixth-form student should be able to understand and even attempt to solve. In this short book, the authors discuss three types of problems from combinatorial geometry: Borsuk's partition problem, covering convex bodies by smaller homothetic bodies, and the illumination problem. They show how closely related these problems are to each other. Shipping may be from multiple locations in the US or from the UK, depending on stock availability.…

Condition: New. pp. 120 1:B&W 5.5 x 8.5 in or 216 x 140 mm (Demy 8vo) Perfect Bound on Creme w/Gloss Lam.

Condition: New. In English.

Condition: New. pp. 120.

Paperback. Condition: New.

Condition: New. In this short book, the authors discuss three types of problems from combinatorial geometry. Translator(s): Bollobas, Bela; Harris, A. Num Pages: 120 pages, illustrations, bibliography. BIC Classification: PBM. Category: (U) Tertiary Education (US: College). Dimension: 141 x 215 x 16. Weight in Grams: 170. . 2009. Illustrated. paperback. . . . .…

Condition: New.

Condition: Good+. No Dust Jacket. First Edition. Original blue printed wrappers. With diagrams. Slight fading to covers and spine. Slight wear to spine, covers and corners.; 13.2x21x0.6 cm; 108 pages Softcover (Original printed wrappers).

Paperback. Condition: Brand New. 117 pages. 8.50x5.50x0.50 inches. In Stock.

Condition: As New. Unread book in perfect condition.

Condition: New. pp. 120.

Condition: New. In this short book, the authors discuss three types of problems from combinatorial geometry. Translator(s): Bollobas, Bela; Harris, A. Num Pages: 120 pages, illustrations, bibliography. BIC Classification: PBM. Category: (U) Tertiary Education (US: College). Dimension: 141 x 215 x 16. Weight in Grams: 170. . 2009. Illustrated. paperback. . . . . Books ship from the US and Ireland.…

Condition: NEW.

Paperback. Condition: New. In this short book, the authors discuss three types of problems from combinatorial geometry: Borsuk's partition problem, covering convex bodies by smaller homothetic bodies, and the illumination problem. They show how closely related these problems are to each other. The presentation is elementary, with no more than high-school mathematics and an interest in geometry required to follow the arguments. Most of the discussion is restricted to two- and three-dimensional Euclidean space, though sometimes more general results and problems are given. Thus even the mathematically unsophisticated reader can grasp some of the results of a branch of twentieth-century mathematics that has applications in such disciplines as mathematical programming, operations research and theoretical computer science. At the end of the book the authors have collected together a set of unsolved and partially solved problems that a sixth-form student should be able to understand and even attempt to solve.…

Condition: New. In this short book, the authors discuss three types of problems from combinatorial geometry: Borsuk s partition problem, covering convex bodies by smaller homothetic bodies, and the illumination problem. They show how closely related these problems are to e.

Paperback. Condition: new. Paperback. In this short book, the authors discuss three types of problems from combinatorial geometry: Borsuk's partition problem, covering convex bodies by smaller homothetic bodies, and the illumination problem. They show how closely related these problems are to each other. The presentation is elementary, with no more than high-school mathematics and an interest in geometry required to follow the arguments. Most of the discussion is restricted to two- and three-dimensional Euclidean space, though sometimes more general results and problems are given. Thus even the mathematically unsophisticated reader can grasp some of the results of a branch of twentieth-century mathematics that has applications in such disciplines as mathematical programming, operations research and theoretical computer science. At the end of the book the authors have collected together a set of unsolved and partially solved problems that a sixth-form student should be able to understand and even attempt to solve. In this short book, the authors discuss three types of problems from combinatorial geometry: Borsuk's partition problem, covering convex bodies by smaller homothetic bodies, and the illumination problem. They show how closely related these problems are to each other. Shipping may be from our Sydney, NSW warehouse or from our UK or US warehouse, depending on stock availability.…

Paperback. Condition: New. In this short book, the authors discuss three types of problems from combinatorial geometry: Borsuk's partition problem, covering convex bodies by smaller homothetic bodies, and the illumination problem. They show how closely related these problems are to each other. The presentation is elementary, with no more than high-school mathematics and an interest in geometry required to follow the arguments. Most of the discussion is restricted to two- and three-dimensional Euclidean space, though sometimes more general results and problems are given. Thus even the mathematically unsophisticated reader can grasp some of the results of a branch of twentieth-century mathematics that has applications in such disciplines as mathematical programming, operations research and theoretical computer science. At the end of the book the authors have collected together a set of unsolved and partially solved problems that a sixth-form student should be able to understand and even attempt to solve.…