Download the fantastic book titled Classical Topics in Discrete Geometry written by Károly Bezdek, available in its entirety in both PDF and EPUB formats for online reading. This page includes a concise summary, a preview of the book cover, and detailed information about "Classical Topics in Discrete Geometry", which was released on 23 June 2010. We suggest perusing the summary before initiating your download. This book is a top selection for enthusiasts of the Mathematics genre.
Summary of Classical Topics in Discrete Geometry by Károly Bezdek PDF
Geometry is a classical core part of mathematics which, with its birth, marked the beginning of the mathematical sciences. Thus, not surprisingly, geometry has played a key role in many important developments of mathematics in the past, as well as in present times. While focusing on modern mathematics, one has to emphasize the increasing role of discrete mathematics, or equivalently, the broad movement to establish discrete analogues of major components of mathematics. In this way, the works of a number of outstanding mathema- cians including H. S. M. Coxeter (Canada), C. A. Rogers (United Kingdom), and L. Fejes-T oth (Hungary) led to the new and fast developing eld called discrete geometry. One can brie y describe this branch of geometry as the study of discrete arrangements of geometric objects in Euclidean, as well as in non-Euclidean spaces. This, as a classical core part, also includes the theory of polytopes and tilings in addition to the theory of packing and covering. D- crete geometry is driven by problems often featuring a very clear visual and applied character. The solutions use a variety of methods of modern mat- matics, including convex and combinatorial geometry, coding theory, calculus of variations, di erential geometry, group theory, and topology, as well as geometric analysis and number theory.
Detail About Classical Topics in Discrete Geometry PDF
- Author : Károly Bezdek
- Publisher : Springer Science & Business Media
- Genre : Mathematics
- Total Pages : 166 pages
- ISBN : 1441906002
- Release Date : 23 June 2010
- PDF File Size : 43,5 Mb
- Language : English
- Rating : 4/5 from 21 reviews
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